From 549d245764e5fbf558cdb8545d49c5768ac4a9eb Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Sat, 31 Aug 2024 18:20:11 -0400 Subject: [PATCH 01/14] NEW: sdi partially implemented --- README.md | 767 ++---------------- configs/sdi.yaml | 123 +++ threestudio/models/guidance/__init__.py | 1 + .../guidance/stable_diffusion_sdi_guidance.py | 565 +++++++++++++ threestudio/systems/__init__.py | 1 + threestudio/systems/sdi.py | 265 ++++++ 6 files changed, 1021 insertions(+), 701 deletions(-) create mode 100644 configs/sdi.yaml create mode 100644 threestudio/models/guidance/stable_diffusion_sdi_guidance.py create mode 100644 threestudio/systems/sdi.py diff --git a/README.md b/README.md index 19495b47..2008f253 100644 --- a/README.md +++ b/README.md @@ -1,208 +1,92 @@ -

- - threestudio - -

- -

-threestudio is a unified framework for 3D content creation from text prompts, single images, and few-shot images, by lifting 2D text-to-image generation models. -

-threestudio -
-threestudio -
-threestudio -threestudio - -
-threestudio -threestudio - -
-threestudio -
-threestudio -
+ This is the official implementation of the paper

+

+Score Distillation via Reparametrized DDIM +

+ -

-👆 Results obtained from methods implemented by threestudio 👆
-| ProlificDreamer | DreamFusion | Magic3D | SJC | Latent-NeRF | Fantasia3D | TextMesh | -
-| Zero-1-to-3 | Magic123 | HiFA | -
-| InstructNeRF2NeRF | Control4D | -

- - + + + + + - - -

- Did not find what you want? Checkout threestudio-extension or submit a feature request here! + sample generation +

+

-threestudio + Artem Lukoianov 1,   + Haitz Sáez de Ocáriz Borde 2,   + Kristjan Greenewald 3,   + Vitor Campagnolo Guizilini 4,   + Timur Bagautdinov 5,   + Vincent Sitzmann 1,   + Justin Solomon 1

-threestudio -threestudio -threestudio -threestudio -threestudio -threestudio -threestudio -threestudio -threestudio + 1 Massachusetts Institute of Technology,  + 2 University of Oxford,  + 3 MIT-IBM Watson AI Lab, IBM Research,  + 4 Toyota Research Institute,  + 5 Meta Reality Labs Research

-

-| Animate-124 | 4D-fy | GeoDream | DreamCraft3D | Dreamwaltz | 3DFuse | Progressive3D | GaussianDreamer | Gaussian Splatting | MVDream | Mesh-Fitting | - -## News -- 12/03/2024: Thank [Matthew Kwak](https://github.com/mskwak01) and [Inès Hyeonsu Kim](https://github.com/Ines-Hyeonsu-Kim) for implementation of [3DFuse](https://github.com/KU-CVLAB/3DFuse-threestudio)! Follow the instructions on its website to give it a try. -- 08/03/2024: Thank [Xinhua Cheng](https://github.com/cxh0519/) for implementation of [GaussianDreamer](https://github.com/cxh0519/threestudio-gaussiandreamer)! Follow the instructions on its website to give it a try. -- 01/03/2024: Thank [Xinhua Cheng](https://github.com/cxh0519/) for implementation of [Progressive3D](https://github.com/cxh0519/Progressive3D)! Follow the instructions on its website to give it a try. -- 09/01/2024: Thank [Zehuan Huang](https://github.com/huanngzh) for implementation of 3D human avatar generation [Dreamwaltz](https://github.com/huanngzh/threestudio-dreamwaltz)! Follow the instructions on its website to give it a try. -- 06/01/2024: Thank [Baorui Ma](https://github.com/mabaorui) for implementation of [GeoGream extensions](https://github.com/baaivision/GeoDream/tree/threestudio)! Follow the instructions on its website to give it a try. -- 05/01/2024: Implemented HiFA. Follow the instructions [here](https://github.com/threestudio-project/threestudio#hifa-) to try all three variants. -- 23/12/2023: Thank [Yuyang Zhao](https://github.com/HeliosZhao) for implementation of image-to-4D generation extensions [Animate-124](https://github.com/HeliosZhao/Animate124/tree/threestudio)! Follow the instructions on the extensions website to give it a try. -- 18/12/2023: Implementation of [4D-fy](https://github.com/DSaurus/threestudio-4dfy) for 4D generation and [DreamCraft3D](https://github.com/DSaurus/threestudio-dreamcraft3D) for high-quality image-to-3D generation as the custom extensions! Follow the instructions on the extensions website to give it a try. -- 13/12/2023: Implementation supporting [Stable Zero123](https://stability.ai/news/stable-zero123-3d-generation) for 3D generation from a single image! Follow the instructions [here](https://github.com/threestudio-project/threestudio#stable-zero123) to give it a try. -- 30/11/2023: Implementation of [MVDream](https://github.com/DSaurus/threestudio-mvdream), [Gaussian Splatting](https://github.com/DSaurus/threestudio-3dgs) as the custom extensions. You can also use neural representation to fit a mesh by [Mesh-Fitting](https://github.com/DSaurus/threestudio-meshfitting). -- 30/11/2023: Implementation of [custom extension system](https://threestudio-project.github.io/threestudio-extensions/) and you can add your extensions in [this project](https://github.com/threestudio-project/threestudio-extensions). -- 25/06/2023: Implementation of [Magic123](https://guochengqian.github.io/project/magic123/)! Follow the instructions [here](https://github.com/threestudio-project/threestudio#magic123-) to give it a try. -- 06/07/2023: Join our [Discord server](https://discord.gg/ejer2MAB8N) for lively discussions! -- 03/07/2023: Try text-to-3D online in [HuggingFace Spaces](https://huggingface.co/spaces/bennyguo/threestudio) or using our [self-hosted service](http://t23-g-01.threestudio.ai) (GPU support from Tencent). To host the web interface locally, see [here](https://github.com/threestudio-project/threestudio#gradio-web-interface). -- 20/06/2023: Implementations of Instruct-NeRF2NeRF and Control4D for high-fidelity 3D editing! Follow the instructions for [Control4D](https://github.com/threestudio-project/threestudio#control4d-) and [Instruct-NeRF2NeRF](https://github.com/threestudio-project/threestudio#instructnerf2nerf-) to give it a try. -- 14/06/2023: Implementation of TextMesh! Follow the instructions [here](https://github.com/threestudio-project/threestudio#textmesh-) to give it a try. -- 14/06/2023: Implementation of [prompt debiasing](https://arxiv.org/abs/2303.15413) and [Perp-Neg](https://perp-neg.github.io/)! Follow the instructions [here](https://github.com/threestudio-project/threestudio#tips-on-improving-quality) to give it a try. -- 29/05/2023: An experimental implementation of using [Zero-1-to-3](https://zero123.cs.columbia.edu/) for 3D generation from a single image! Follow the instructions [here](https://github.com/threestudio-project/threestudio#zero-1-to-3-) to give it a try. -- 26/05/2023: Implementation of [ProlificDreamer](https://ml.cs.tsinghua.edu.cn/prolificdreamer/)! Follow the instructions [here](https://github.com/threestudio-project/threestudio#prolificdreamer-) to give it a try. -- 14/05/2023: You can experiment with the SDS loss on 2D images using our [2dplayground](2dplayground.ipynb). -- 13/05/2023: You can now try threestudio on [Google Colab](https://colab.research.google.com/github/threestudio-project/threestudio/blob/main/threestudio.ipynb)! -- 11/05/2023: We now support exporting textured meshes! See [here](https://github.com/threestudio-project/threestudio#export-meshes) for instructions. -![export-blender](https://github.com/threestudio-project/threestudio/assets/19284678/ccae2820-e702-484c-a43f-81678a365427) - -## Installation - -See [installation.md](docs/installation.md) for additional information, including installation via Docker. - -The following steps have been tested on Ubuntu20.04. +

+ For any questions please shoot an email to arteml@mit.edu +

-- You must have an NVIDIA graphics card with at least 6GB VRAM and have [CUDA](https://developer.nvidia.com/cuda-downloads) installed. -- Install `Python >= 3.8`. -- (Optional, Recommended) Create a virtual environment: +## Prerequisites +For this project we recommend using a UNIX server with CUDA support and a GPU with at least 40GB of VRAM. +In the case if the amount of available VRAM is limited, we recommend reducing the rendering resolution by adding the following argument to the running command: ```sh -python3 -m virtualenv venv -. venv/bin/activate - -# Newer pip versions, e.g. pip-23.x, can be much faster than old versions, e.g. pip-20.x. -# For instance, it caches the wheels of git packages to avoid unnecessarily rebuilding them later. -python3 -m pip install --upgrade pip +data.width=128 data.height=128 ``` -- Install `PyTorch >= 1.12`. We have tested on `torch1.12.1+cu113` and `torch2.0.0+cu118`, but other versions should also work fine. +Please note that this will reduce the quality of the generated shapes. -```sh -# torch1.12.1+cu113 -pip install torch==1.12.1+cu113 torchvision==0.13.1+cu113 --extra-index-url https://download.pytorch.org/whl/cu113 -# or torch2.0.0+cu118 -pip install torch torchvision --index-url https://download.pytorch.org/whl/cu118 -``` +## Installation -- (Optional, Recommended) Install ninja to speed up the compilation of CUDA extensions: +This project is based on [Threestudio](https://github.com/threestudio-project/threestudio). +Below is an example of the installation used by the authors for Ubuntu 22.04 and CUDA 12.3: ```sh -pip install ninja -``` +conda create -n threestudio-sdi python=3.9 +conda activate threestudio-sdi -- Install dependencies: +# Consult https://pytorch.org/get-started/locally/ for the latest PyTorch installation instructions +conda install pytorch torchvision torchaudio pytorch-cuda=12.1 -c pytorch -c nvidia -```sh +pip install ninja pip install -r requirements.txt ``` -- (Optional) `tiny-cuda-nn` installation might require downgrading pip to 23.0.1 - -- (Optional, Recommended) The best-performing models in threestudio use the newly-released T2I model [DeepFloyd IF](https://github.com/deep-floyd/IF), which currently requires signing a license agreement. If you would like to use these models, you need to [accept the license on the model card of DeepFloyd IF](https://huggingface.co/DeepFloyd/IF-I-XL-v1.0), and login into the Hugging Face hub in the terminal by `huggingface-cli login`. - -- For contributors, see [here](https://github.com/threestudio-project/threestudio#contributing-to-threestudio). +For additional options please address the official installation instructions of Threestudio [here](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#installation) to install threestudio. -## Quickstart - -Here we show some basic usage of threestudio. First let's train a DreamFusion model to create a classic pancake bunny. - -**If you are experiencing unstable connections with Hugging Face, we suggest you either (1) setting environment variable `TRANSFORMERS_OFFLINE=1 DIFFUSERS_OFFLINE=1 HF_HUB_OFFLINE=1` before your running command after all needed files have been fetched on the first run, to prevent from connecting to Hugging Face each time you run, or (2) downloading the guidance model you used to a local folder following [here](https://huggingface.co/docs/huggingface_hub/v0.14.1/guides/download#download-an-entire-repository) and [here](https://huggingface.co/docs/huggingface_hub/v0.14.1/guides/download#download-files-to-local-folder), and set `pretrained_model_name_or_path` of the guidance and the prompt processor to the local path.** +## Running generation +The proccess of generating a shape is similar to the one described in the [threestudio](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#quickstart) documentation. +Make sure you are using the SDI config file, like below: ```sh -# if you have agreed the license of DeepFloyd IF and have >20GB VRAM -# please try this configuration for higher quality -python launch.py --config configs/dreamfusion-if.yaml --train --gpu 0 system.prompt_processor.prompt="a zoomed out DSLR photo of a baby bunny sitting on top of a stack of pancakes" -# otherwise you could try with the Stable Diffusion model, which fits in 6GB VRAM -python launch.py --config configs/dreamfusion-sd.yaml --train --gpu 0 system.prompt_processor.prompt="a zoomed out DSLR photo of a baby bunny sitting on top of a stack of pancakes" +python launch.py --config configs/sdi.yaml --train --gpu 0 system.prompt_processor.prompt="a zoomed out DSLR photo of a hamburger" ``` -threestudio uses [OmegaConf](https://github.com/omry/omegaconf) for flexible configurations. You can easily change any configuration in the YAML file by specifying arguments without `--`, for example the specified prompt in the above cases. For all supported configurations, please see our [documentation](https://github.com/threestudio-project/threestudio/blob/main/DOCUMENTATION.md). - -The training lasts for 10,000 iterations. You can find visualizations of the current status in the trial directory which defaults to `[exp_root_dir]/[name]/[tag]@[timestamp]`, where `exp_root_dir` (`outputs/` by default), `name` and `tag` can be set in the configuration file. A 360-degree video will be generated after the training is completed. In training, press `ctrl+c` one time will stop training and head directly to the test stage which generates the video. Press `ctrl+c` the second time to fully quit the program. - -### Multi-GPU training - -Multi-GPU training is supported, but may still be [buggy](https://github.com/threestudio-project/threestudio/issues/195). Note that `data.batch_size` is the batch size **per rank (device)**. Also remember to - -- Set `data.n_val_views` to be a multiple of the number of GPUs. -- Set a unique `tag` as timestamp is disabled in multi-GPU training and will not be appended after the tag. If you the same tag as previous trials, saved config files, code and visualizations will be overridden. - -```sh -# this results in an effective batch size of 4 (number of GPUs) * 2 (data.batch_size) = 8 -python launch.py --config configs/dreamfusion-if.yaml --train --gpu 0,1,2,3 system.prompt_processor.prompt="a zoomed out DSLR photo of a baby bunny sitting on top of a stack of pancakes" data.batch_size=2 data.n_val_views=4 -``` - -If you define the `CUDA_VISIBLE_DEVICES` environment variable before you call `launch.py`, you don't need to specify `--gpu` - this will use all available GPUs from `CUDA_VISIBLE_DEVICES`. For instance, the following command will automatically use GPUs 3 and 4: - -`CUDA_VISIBLE_DEVICES=3,4 python launch.py --config configs/dreamfusion-if.yaml --train system.prompt_processor.prompt="a zoomed out DSLR photo of a baby bunny sitting on top of a stack of pancakes"` - -This is particularly useful if you run `launch.py` in a cluster using a command that automatically picks GPU(s) and exports their IDs through CUDA_VISIBLE_DEVICES, e.g. through SLURM: - -```bash -cd git/threestudio -. venv/bin/activate -srun --account mod3d --partition=g40 --gpus=1 --job-name=3s_bunny python launch.py --config configs/dreamfusion-if.yaml --train system.prompt_processor.prompt="a zoomed out DSLR photo of a baby bunny sitting on top of a stack of pancakes" -``` - -### Resume from checkpoints - -If you want to resume from a checkpoint, do: - -```sh -# resume training from the last checkpoint, you may replace last.ckpt with any other checkpoints -python launch.py --config path/to/trial/dir/configs/parsed.yaml --train --gpu 0 resume=path/to/trial/dir/ckpts/last.ckpt -# if the training has completed, you can still continue training for a longer time by setting trainer.max_steps -python launch.py --config path/to/trial/dir/configs/parsed.yaml --train --gpu 0 resume=path/to/trial/dir/ckpts/last.ckpt trainer.max_steps=20000 -# you can also perform testing using resumed checkpoints -python launch.py --config path/to/trial/dir/configs/parsed.yaml --test --gpu 0 resume=path/to/trial/dir/ckpts/last.ckpt -# note that the above commands use parsed configuration files from previous trials -# which will continue using the same trial directory -# if you want to save to a new trial directory, replace parsed.yaml with raw.yaml in the command - -# only load weights from saved checkpoint but dont resume training (i.e. dont load optimizer state): -python launch.py --config path/to/trial/dir/configs/parsed.yaml --train --gpu 0 system.weights=path/to/trial/dir/ckpts/last.ckpt -``` +The results will be saved to `outputs/score-distillation-via-inversion/`. ### Export Meshes -To export the scene to texture meshes, use the `--export` option. We currently support exporting to obj+mtl, or obj with vertex colors. +To export the scene to texture meshes, use the `--export` option. Threestudio currently supports exporting to obj+mtl, or obj with vertex colors: ```sh # this uses default mesh-exporter configurations which exports obj+mtl @@ -222,546 +106,27 @@ For all the options you can specify when exporting, see [the documentation](http See [here](https://github.com/threestudio-project/threestudio#supported-models) for example running commands of all our supported models. Please refer to [here](https://github.com/threestudio-project/threestudio#tips-on-improving-quality) for tips on getting higher-quality results, and [here](https://github.com/threestudio-project/threestudio#vram-optimization) for reducing VRAM usage. -### Gradio Web Interface - -Launch the Gradio web interface by - -``` -python gradio_app.py launch -``` - -Parameters: - -- `--listen`: listens to all addresses by setting `server_name="0.0.0.0"` when launching the Gradio app. -- `--self-deploy`: enables changing arbitrary configurations directly from the web. -- `--save`: enables checkpoint saving. - -For feature requests, bug reports, or discussions about technical problems, please [file an issue](https://github.com/threestudio-project/threestudio/issues/new). In case you want to discuss the generation quality or showcase your generation results, please feel free to participate in the [discussion panel](https://github.com/threestudio-project/threestudio/discussions). - -## Supported Models - -### ProlificDreamer [![arXiv](https://img.shields.io/badge/arXiv-2305.16213-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2305.16213) - -**This is an unofficial experimental implementation! Please refer to [https://github.com/thu-ml/prolificdreamer](https://github.com/thu-ml/prolificdreamer) for official code release.** - -**Results obtained by threestudio (Stable Diffusion, 256x256 Stage1)** - -https://github.com/threestudio-project/threestudio/assets/19284678/27b42d8f-4aa4-4b47-8ea0-0f77db90fd1e - -https://github.com/threestudio-project/threestudio/assets/19284678/ffcbbb01-3817-4663-a2bf-5e21a076bc3d - -**Results obtained by threestudio (Stable Diffusion, 256x256 Stage1, 512x512 Stage2+3)** - -https://github.com/threestudio-project/threestudio/assets/19284678/cfab881e-18dc-45fc-8384-7476f835b36e - -Notable differences from the paper: - -- ProlificDreamer adopts a two-stage sampling strategy with 64 coarse samples and 32 fine samples, while we only use 512 coarse samples. -- In the first stage, we only render 64x64 images at the first 5000 iterations. After that, as the empty space has been effectively pruned, rendering 512x512 images wouldn't cost too much VRAM. -- We currently don't support multiple particles. - -```sh -# --------- Stage 1 (NeRF) --------- # -# object generation with 512x512 NeRF rendering, ~30GB VRAM -python launch.py --config configs/prolificdreamer.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" -# if you don't have enough VRAM, try training with 64x64 NeRF rendering, ~15GB VRAM -python launch.py --config configs/prolificdreamer.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" data.width=64 data.height=64 data.batch_size=1 -# using the same model for pretrained and LoRA enables 64x64 training with <10GB VRAM -# but the quality is worse due to the use of an epsilon prediction model for LoRA training -python launch.py --config configs/prolificdreamer.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" data.width=64 data.height=64 data.batch_size=1 system.guidance.pretrained_model_name_or_path_lora="stabilityai/stable-diffusion-2-1-base" -# Using patch-based renderer to reduce memory consume, 512x512 resolution, ~20GB VRAM -python launch.py --config configs/prolificdreamer-patch.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" -# scene generation with 512x512 NeRF rendering, ~30GB VRAM -python launch.py --config configs/prolificdreamer-scene.yaml --train --gpu 0 system.prompt_processor.prompt="Inside of a smart home, realistic detailed photo, 4k" - -# --------- Stage 2 (Geometry Refinement) --------- # -# refine geometry with 512x512 rasterization, Stable Diffusion SDS guidance -python launch.py --config configs/prolificdreamer-geometry.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" system.geometry_convert_from=path/to/stage1/trial/dir/ckpts/last.ckpt - -# --------- Stage 3 (Texturing) --------- # -# texturing with 512x512 rasterization, Stable Difusion VSD guidance -python launch.py --config configs/prolificdreamer-texture.yaml --train --gpu 0 system.prompt_processor.prompt="a pineapple" system.geometry_convert_from=path/to/stage2/trial/dir/ckpts/last.ckpt +### Ablations +There are 5 main parameters in `system.guidance` reproduce the ablation results: +```yaml +enable_sdi: true # if true - the noise is obtained by running DDIM inversion procvess, if false - noise is sampled randomly as in SDS +inversion_guidance_scale: -7.5 # guidance scale for DDIM inversion process +inversion_n_steps: 10 # number of steps in the inversion process +inversion_eta: 0.3 # random noise added to in the end of the inversion process +t_anneal: true # if true - timestep t is annealed from 0.98 to 0.2 instead of sampled from U[0.2, 0.98] like in SDS ``` -### HiFA [![arXiv](https://img.shields.io/badge/arXiv-2209.14988-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2305.18766) -**This is a re-implementation, missing some improvements from the original paper(coarse-to-fine NeRF sampling, kernel smoothing). For original results, please refer to [https://github.com/JunzheJosephZhu/HiFA](https://github.com/JunzheJosephZhu/HiFA)** - -HiFA is more like a suite of improvements including image space SDS, z-variance loss, and noise strength annealing. It is compatible with most optimization-based methods. Therefore, we provide three variants based on DreamFusion, ProlificDreamer, and Magic123. We provide a unified guidance config as well as an SDS/VSD guidance config for the DreamFusion and ProlificDreamer variants, both configs should achieve the same results. Additionally, we also make HiFA compatible with ProlificDreamer-scene. - -**Results obtained by threestudio(Dreamfusion-HiFA, 512x512)** - -https://github.com/threestudio-project/threestudio/assets/24391451/c0030c66-0691-4ec2-8b79-d933101864a0 - -**Results obtained by threestudio(ProlificDreamer-HiFA, 512x512)** - -https://github.com/threestudio-project/threestudio/assets/24391451/ff5dc4d0-d7d7-4a73-964e-84b8c48e2907 - -**Results obtained by threestudio(Magic123-HiFA, 512x512)** - -https://github.com/threestudio-project/threestudio/assets/24391451/eb6f2f74-9143-4e26-8429-e300ad2d2b80 - -**Example running commands** - -```sh -# ------ DreamFusion-HiFA ------- # (similar to original paper) -python launch.py --config configs/hifa.yaml --train --gpu 0 system.prompt_processor.prompt="a plate of delicious tacos" -python launch.py --config configs/experimental/unified-guidance/hifa.yaml --train --gpu 0 system.prompt_processor.prompt="a plate of delicious tacos" -# ------ ProlificDreamer-HiFA ------- # -python launch.py --config configs/prolificdreamer-hifa.yaml --train --gpu 0 system.prompt_processor.prompt="a plate of delicious tacos" -python launch.py --config configs/experimental/unified-guidance/prolificdreamer-hifa.yaml --train --gpu 0 system.prompt_processor.prompt="a plate of delicious tacos" -# ------ ProlificDreamer-scene-HiFA ------- # -python launch.py --config configs/prolificdreamer-scene-hifa.yaml --train --gpu 0 system.prompt_processor.prompt="A DSLR photo of a hamburger inside a restaurant" -# ------ Magic123-HiFA ------ # -python launch.py --config configs/magic123-hifa-coarse-sd.yaml --train --gpu 0 data.image_path=load/images/firekeeper_rgba.png system.prompt_processor.prompt="a toy figure of firekeeper from dark souls" -# We included a config for magic123's refine stage, but didn't really run it, since the coarse stage result already looks pretty decent. -``` - -**Tips** - -- If the generated object's color seems oversaturated, decrease lambda_sds_img(or lambda_sd_img if using unified guidance). -- If the generated object looks cloudy, increase lamda_z_variance. If the shape becomes corrupted, decrease lambda_z_variance. -- If the generated object overall seems to have high luminance, increase min_step_percent. -- Make sure sqrt_anneal and use_img_loss are both set to True. -- Check out the [original repo](https://github.com/JunzheJosephZhu/HiFA)! The results are better. -- **If you are using sqrt_anneal, make sure system.guidance.trainer_max_steps is equal to trainer.max_steps, so noise strength annealing works correctly** - -### DreamFusion [![arXiv](https://img.shields.io/badge/arXiv-2209.14988-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2209.14988) - -**Results obtained by threestudio (DeepFloyd IF, batch size 8)** - -https://user-images.githubusercontent.com/19284678/236694848-38ae4ea4-554b-4c9d-b4c7-fba5bee3acb3.mp4 - -**Notable differences from the paper** - -- We use open-source T2I models (StableDiffusion, DeepFloyd IF), while the paper uses Imagen. -- We use a guidance scale of 20 for DeepFloyd IF, while the paper uses 100 for Imagen. -- We do not use sigmoid to normalize the albedo color but simply scale the color from `[-1,1]` to `[0,1]`, as we find this help convergence. -- We use HashGrid encoding and uniformly sample points along rays, while the paper uses Integrated Positional Encoding and sampling strategy from MipNeRF360. -- We adopt camera settings and density initialization strategy from Magic3D, which is slightly different from the DreamFusion paper. -- Some hyperparameters are different, such as the weighting of loss terms. - -**Example running commands** - -```sh -# uses DeepFloyd IF, requires ~15GB VRAM to extract text embeddings and ~10GB VRAM in training -# here we adopt random background augmentation to improve geometry quality -python launch.py --config configs/dreamfusion-if.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" system.background.random_aug=true -# uses StableDiffusion, requires ~6GB VRAM in training -python launch.py --config configs/dreamfusion-sd.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" -``` - -**Tips** - -- DeepFloyd IF performs **way better than** StableDiffusion. -- Validation shows albedo color before `system.material.ambient_only_steps` and shaded color after that. -- Try increasing/decreasing `system.loss.lambda_sparsity` if your scene is stuffed with floaters/becoming empty. -- Try increasing/decreasing `system.loss.lambda_orient` if you object is foggy/over-smoothed. -- Try replacing the background to random colors with a probability 0.5 by setting `system.background.random_aug=true` if you find the model incorrectly treats the background as part of the object. -- DeepFloyd IF uses T5-XXL as its text encoder, which consumes ~15GB VRAM even when using 8-bit quantization. This is currently the bottleneck for training with less VRAM. If anyone knows how to run the text encoder with less VRAM, please file an issue. We're also trying to push the text encoder to [Replicate](https://replicate.com/) to enable extracting text embeddings via API, but are having some network connection issues. Please [contact bennyguo](mailto:imbennyguo@gmail.com) if you would like to help out. - -### Magic3D [![arXiv](https://img.shields.io/badge/arXiv-2211.10440-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2211.10440) - -**Results obtained by threestudio (DeepFloyd IF, batch size 8; first row: coarse, second row: refine)** - -https://user-images.githubusercontent.com/19284678/236694858-0ed6939e-cd7a-408f-a94b-406709ae90c0.mp4 - -**Notable differences from the paper** - -- We use open-source T2I models (StableDiffusion, DeepFloyd IF) for the coarse stage, while the paper uses eDiff-I. -- In the coarse stage, we use a guidance scale of 20 for DeepFloyd IF, while the paper uses 100 for eDiff-I. -- In the coarse stage, we use analytic normal, while the paper uses predicted normal. -- In the coarse stage, we use orientation loss as in DreamFusion, while the paper does not. -- There are many things that are omitted from the paper such as the weighting of loss terms and the DMTet grid resolution, which could be different. - -**Example running commands** - -First train the coarse stage NeRF: - -```sh -# uses DeepFloyd IF, requires ~15GB VRAM to extract text embeddings and ~10GB VRAM in training -python launch.py --config configs/magic3d-coarse-if.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" -# uses StableDiffusion, requires ~6GB VRAM in training -python launch.py --config configs/magic3d-coarse-sd.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" -``` - -Then convert the NeRF from the coarse stage to DMTet and train with differentiable rasterization: - -```sh -# the refinement stage uses StableDiffusion, and requires ~5GB VRAM in training -python launch.py --config configs/magic3d-refine-sd.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" system.geometry_convert_from=path/to/coarse/stage/trial/dir/ckpts/last.ckpt -# if you're unsatisfied with the surface extracted using the default threshold (25) -# you can specify a threshold value using `system.geometry_convert_override` -# decrease the value if the extracted surface is incomplete, increase if it is extruded -python launch.py --config configs/magic3d-refine-sd.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" system.geometry_convert_from=path/to/coarse/stage/trial/dir/ckpts/last.ckpt system.geometry_convert_override.isosurface_threshold=10. -``` - -**Tips** - -- For the coarse stage, DeepFloyd IF performs **way better than** StableDiffusion. -- Magic3D uses a neural network to predict the surface normal, which may not resemble the true geometric normal and degrade geometry quality, so we use analytic normal instead. -- Try increasing/decreasing `system.loss.lambda_sparsity` if your scene is stuffed with floaters/becoming empty. -- Try increasing/decreasing `system.loss.lambda_orient` if you object is foggy/over-smoothed. -- Try replacing the background with random colors with a probability 0.5 by setting `system.background.random_aug=true` if you find the model incorrectly treats the background as part of the object. - -### Score Jacobian Chaining [![arXiv](https://img.shields.io/badge/arXiv-2212.00774-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2212.00774) - -**Results obtained by threestudio (Stable Diffusion)** - -https://user-images.githubusercontent.com/19284678/236694871-87a247c1-2d3d-4cbf-89df-450bfeac3aca.mp4 - -Notable differences from the paper: N/A. - -**Example running commands** - -```sh -# train with sjc guidance in latent space -python launch.py --config configs/sjc.yaml --train --gpu 0 system.prompt_processor.prompt="A high quality photo of a delicious burger" -# train with sjc guidance in latent space, trump figure -python launch.py --config configs/sjc.yaml --train --gpu 0 system.prompt_processor.prompt="Trump figure" trainer.max_steps=30000 system.loss.lambda_emptiness="[15000,10000.0,200000.0,15001]" system.optimizer.params.background.lr=0.05 seed=42 -``` - -**Tips** - -- SJC uses subpixel rendering which decodes a `128x128` latent feature map for better visualization quality. You can turn off this feature by `system.subpixel_rendering=false` to save VRAM in validation/testing. - -### Latent-NeRF [![arXiv](https://img.shields.io/badge/arXiv-2211.07600-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2211.07600) - -**Results obtained by threestudio (Stable Diffusion)** - -https://user-images.githubusercontent.com/19284678/236694876-5a270347-6a41-4429-8909-44c90c554e06.mp4 - -Notable differences from the paper: N/A. - -We currently only implement Latent-NeRF for text-guided and Sketch-Shape for (text,shape)-guided 3D generation. Latent-Paint is not implemented yet. - -**Example running commands** - -```sh -# train Latent-NeRF in Stable Diffusion latent space -python launch.py --config configs/latentnerf.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" -# refine Latent-NeRF in RGB space -python launch.py --config configs/latentnerf-refine.yaml --train --gpu 0 system.prompt_processor.prompt="a delicious hamburger" system.weights=path/to/latent/stage/trial/dir/ckpts/last.ckpt - -# train Sketch-Shape in Stable Diffusion latent space -python launch.py --config configs/sketchshape.yaml --train --gpu 0 system.guide_shape=load/shapes/teddy.obj system.prompt_processor.prompt="a teddy bear in a tuxedo" -# refine Sketch-Shape in RGB space -python launch.py --config configs/sketchshape-refine.yaml --train --gpu 0 system.guide_shape=load/shapes/teddy.obj system.prompt_processor.prompt="a teddy bear in a tuxedo" system.weights=path/to/latent/stage/trial/dir/ckpts/last.ckpt -``` - -### Fantasia3D [![arXiv](https://img.shields.io/badge/arXiv-2303.13873-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2303.13873) - -**Results obtained by threestudio (Stable Diffusion)** - -https://user-images.githubusercontent.com/19284678/236694880-33b0db21-4530-47f1-9c3b-c70357bc84b3.mp4 - -**Results obtained by threestudio (Stable Diffusion, mesh initialization)** - -https://github.com/threestudio-project/threestudio/assets/19284678/762903c1-665b-47b5-a2c2-bd7021a9e548.mp4 - -

-threestudio -

- -Notable differences from the paper: - -- We enable tangent-space normal perturbation by default, which can be turned off by appending `system.material.use_bump=false`. - -**Example running commands** - -```sh -# --------- Geometry --------- # -python launch.py --config configs/fantasia3d.yaml --train --gpu 0 system.prompt_processor.prompt="a DSLR photo of an ice cream sundae" -# Fantasia3D highly relies on the initialized SDF shape -# the default shape is a sphere with radius 0.5 -# change the shape initialization to match your input prompt -python launch.py --config configs/fantasia3d.yaml --train --gpu 0 system.prompt_processor.prompt="The leaning tower of Pisa" system.geometry.shape_init=ellipsoid system.geometry.shape_init_params="[0.3,0.3,0.8]" -# or you can initialize from a mesh -# here shape_init_params is the scale of the shape -# also make sure to input the correct up and front axis (in +x, +y, +z, -x, -y, -z) -python launch.py --config configs/fantasia3d.yaml --train --gpu 0 system.prompt_processor.prompt="hulk" system.geometry.shape_init=mesh:load/shapes/human.obj system.geometry.shape_init_params=0.9 system.geometry.shape_init_mesh_up=+y system.geometry.shape_init_mesh_front=+z -# --------- Texture --------- # -# to train PBR texture continued from a geometry checkpoint: -python launch.py --config configs/fantasia3d-texture.yaml --train --gpu 0 system.prompt_processor.prompt="a DSLR photo of an ice cream sundae" system.geometry_convert_from=path/to/geometry/stage/trial/dir/ckpts/last.ckpt -``` - -**Tips** - -- If you find the shape easily diverge in early training stages, you may use a lower guidance scale by setting `system.guidance.guidance_scale=30.`. - -### TextMesh [![arXiv](https://img.shields.io/badge/arXiv-2304.12439-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2304.12439) - -**Results obtained by threestudio (DeepFloyd IF, batch size 4)** - -https://github.com/threestudio-project/threestudio/assets/19284678/72217cdd-765a-475b-92d0-4ab62bf0f57a - -**Notable differences from the paper** - -- Most of the settings are the same as the DreamFusion model. Please refer to the notable differences of the DreamFusion model. -- We use NeuS as the geometry representation while the original paper uses VolSDF. -- We adopt techniques from [Neuralangelo](https://arxiv.org/abs/2306.03092) to stabilize normal computation when using hash grids. -- We currently only implemented the coarse stage of TextMesh. - -**Example running commands** - -```sh -# uses DeepFloyd IF, requires ~15GB VRAM -python launch.py --config configs/textmesh-if.yaml --train --gpu 0 system.prompt_processor.prompt="lib:cowboy_boots" -``` - -**Tips** - -- TextMesh uses a surface-based geometry representation, so you don't need to manually tune the isosurface threshold when exporting meshes! - -### Control4D [![arXiv](https://img.shields.io/badge/arXiv-2305.20082-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2305.20082) - -**This is an experimental implementation of Control4D using threestudio! Control4D will release the full code including static and dynamic editing after paper acceptance.** - -**Results obtained by threestudio (512x512)** - -https://github.com/threestudio-project/threestudio/assets/24589363/97d9aadd-32c7-488f-9543-6951b285d588 - -We currently don't support dynamic editing. - -Download the data sample of control4D using this [link](https://mailstsinghuaeducn-my.sharepoint.com/:u:/g/personal/shaorz20_mails_tsinghua_edu_cn/EcqOaEuNwH1KpR0JTzL4Ur0BO_iJr8RiY2rNAGVC7h3fng?e=Dyr2gu). - -**Example running commands** - -```sh -# --------- Control4D --------- # -# static editing with 128x128 NeRF + 512x512 GAN rendering, ~20GB VRAM -python launch.py --config configs/control4d-static.yaml --train --gpu 0 data.dataroot="YOUR_DATAROOT/twindom" system.prompt_processor.prompt="Elon Musk wearing red shirt, RAW photo, (high detailed skin:1.2), 8k uhd, dslr, soft lighting, high quality, film grain, Fujifilm XT3" -``` - -### InstructNeRF2NeRF [![arXiv](https://img.shields.io/badge/arXiv-2303.12789-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2303.12789) - -**Results obtained by threestudio** - -https://github.com/threestudio-project/threestudio/assets/24589363/7aa43a2d-87d7-4ef5-94b6-f778ddb041b5 - -Download the data sample of InstructNeRF2NeRF using this [link](https://mailstsinghuaeducn-my.sharepoint.com/:u:/g/personal/shaorz20_mails_tsinghua_edu_cn/EbNazeNAYsBIvxGeXuCmOXgBiLv8KM-hfRNbNS7DtTvSvA?e=C1k4bM). - -**Example running commands** - -```sh -# --------- InstructNeRF2NeRF --------- # -# 3D editing with NeRF patch-based rendering, ~20GB VRAM -python launch.py --config configs/instructnerf2nerf.yaml --train --gpu 0 data.dataroot="YOUR_DATAROOT/face" data.camera_layout="front" data.camera_distance=1 data.eval_interpolation=[1,3,50] system.prompt_processor.prompt="Turn him into Albert Einstein" -``` - -### Magic123 [![arXiv](https://img.shields.io/badge/arXiv-2306.17843-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2306.17843) - -**Results obtained by threestudio (Zero123 + Stable Diffusion)** - -https://github.com/threestudio-project/threestudio/assets/19284678/335a58a8-8fee-485b-ac27-c55a16f4a673 - -**Notable differences from the paper** -- This is an unofficial re-implementation which shares the same overall idea with the [official implementation](https://github.com/guochengqian/Magic123) but differs in some aspects like hyperparameters. -- Textual Inversion is not supported, which means a text prompt is needed for training. - -**Example running commands** - -First train the coarse stage NeRF: - -```sh -# Zero123 + Stable Diffusion, ~12GB VRAM -# data.image_path must point to a 4-channel RGBA image -# system.prompt_proessor.prompt must be specified -python launch.py --config configs/magic123-coarse-sd.yaml --train --gpu 0 data.image_path=load/images/hamburger_rgba.png system.prompt_processor.prompt="a delicious hamburger" -``` - -Then convert the NeRF from the coarse stage to DMTet and train with differentiable rasterization: - -```sh -# Zero123 + Stable Diffusion, ~10GB VRAM -# data.image_path must point to a 4-channel RGBA image -# system.prompt_proessor.prompt must be specified -python launch.py --config configs/magic123-refine-sd.yaml --train --gpu 0 data.image_path=load/images/hamburger_rgba.png system.prompt_processor.prompt="a delicious hamburger" system.geometry_convert_from=path/to/coarse/stage/trial/dir/ckpts/last.ckpt -# if you're unsatisfied with the surface extracted using the default threshold (25) -# you can specify a threshold value using `system.geometry_convert_override` -# decrease the value if the extracted surface is incomplete, increase if it is extruded -python launch.py --config configs/magic123-refine-sd.yaml --train --gpu 0 data.image_path=load/images/hamburger_rgba.png system.prompt_processor.prompt="a delicious hamburger" system.geometry_convert_from=path/to/coarse/stage/trial/dir/ckpts/last.ckpt system.geometry_convert_override.isosurface_threshold=10. -``` - -**Tips** - -- If the image contains non-front-facing objects, specifying the approximate elevation and azimuth angle by setting `data.default_elevation_deg` and `data.default_azimuth_deg` can be helpful. In threestudio, top is elevation +90 and bottom is elevation -90; left is azimuth -90 and right is azimuth +90. - - -### Stable Zero123 - -**Installation** - -Download pretrained Stable Zero123 checkpoint `stable-zero123.ckpt` into `load/zero123` from https://huggingface.co/stabilityai/stable-zero123 - -**Results obtained by threestudio (Stable Zero123 vs Zero123-XL)** -![Final_video_v01](https://github.com/threestudio-project/threestudio/assets/22424247/bf2d2213-5027-489c-a6ba-1c56c14ee8b7) - -**Direct multi-view images generation** -If you only want to generate multi-view images, please refer to [threestudio-mvimg-gen](https://github.com/DSaurus/threestudio-mvimg-gen). This extension can use Stable Zero123 to directly generate images from multi-view perspectives. - -**Example running commands** - -1. Take an image of your choice, or generate it from text using your favourite AI image generator such as SDXL Turbo (https://clipdrop.co/stable-diffusion-turbo) E.g. "A simple 3D render of a friendly dog" -2. Remove its background using Clipdrop (https://clipdrop.co/remove-background) -3. Save to `load/images/`, preferably with `_rgba.png` as the suffix -4. Run Zero-1-to-3 with the Stable Zero123 ckpt: -```sh -python launch.py --config configs/stable-zero123.yaml --train --gpu 0 data.image_path=./load/images/hamburger_rgba.png -``` - -**IMPORTANT NOTE: This is an experimental implementation and we're constantly improving the quality.** - -**IMPORTANT NOTE: This implementation extends the Zero-1-to-3 implementation below, and is heavily inspired from the Zero-1-to-3 implementation in [https://github.com/ashawkey/stable-dreamfusion](stable-dreamfusion)! `extern/ldm_zero123` is borrowed from `stable-dreamfusion/ldm`.** - - -### Zero-1-to-3 [![arXiv](https://img.shields.io/badge/arXiv-2303.11328-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2303.11328) - -**Installation** - -Download pretrained Zero123XL weights into `load/zero123`: - -```sh -cd load/zero123 -wget https://zero123.cs.columbia.edu/assets/zero123-xl.ckpt -``` - -**Results obtained by threestudio (Zero-1-to-3)** - - -https://github.com/threestudio-project/threestudio/assets/22424247/f4e7b66f-7a46-4f9f-8fcd-750300cef651 - - -**IMPORTANT NOTE: This is an experimental implementation and we're constantly improving the quality.** - -**IMPORTANT NOTE: This implementation is heavily inspired from the Zero-1-to-3 implementation in [https://github.com/ashawkey/stable-dreamfusion](stable-dreamfusion)! `extern/ldm_zero123` is borrowed from `stable-dreamfusion/ldm`.** - -**Example running commands** - -1. Take an image of your choice, or generate it from text using your favourite AI image generator such as Stable Diffusion XL (https://clipdrop.co/stable-diffusion) E.g. "A simple 3D render of a friendly dog" -2. Remove its background using Clipdrop (https://clipdrop.co/remove-background) -3. Save to `load/images/`, preferably with `_rgba.png` as the suffix -4. Run Zero-1-to-3: -```sh -python launch.py --config configs/zero123.yaml --train --gpu 0 data.image_path=./load/images/dog1_rgba.png -``` - -For more scripts for Zero-1-to-3, please check `threestudio/scripts/run_zero123.sh`. - -Previous Zero-1-to-3 weights are available at `https://huggingface.co/cvlab/zero123-weights/`. You can download them to `load/zero123` as above, and replace the path at `system.guidance.pretrained_model_name_or_path`. - -**Guidance evaluation** - -Also includes evaluation of the guidance during training. If `system.freq.guidance_eval` is set to a value > 0, this will save rendered image, noisy image (noise added mentioned at top left), 1-step-denoised image, 1-step prediction of original image, fully denoised image. For example: - -![it143-train](https://github.com/threestudio-project/threestudio/assets/22424247/c8e7d835-4937-4852-bfb0-3e906e6b66b7) - -### More to come, please stay tuned. - -- [ ] [Dream3D](https://bluestyle97.github.io/dream3d/) [![arXiv](https://img.shields.io/badge/arXiv-2212.14704-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2212.14704) -- [ ] [DreamAvatar](https://yukangcao.github.io/DreamAvatar/) [![arXiv](https://img.shields.io/badge/arXiv-2304.00916-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2304.00916) - -**If you would like to contribute a new method to threestudio, see [here](https://github.com/threestudio-project/threestudio#contributing-to-threestudio).** - -## Prompt Library - -For easier comparison, we collect the 397 preset prompts from the website of [DreamFusion](https://dreamfusion3d.github.io/gallery.html) in [this file](https://github.com/threestudio-project/threestudio/blob/main/load/prompt_library.json). You can use these prompts by setting `system.prompt_processor.prompt=lib:keyword1_keyword2_..._keywordN`. Note that the prompt should starts with `lib:` and all the keywords are separated by `_`. The prompt processor will match the keywords to all the prompts in the library, and will only succeed if there's **exactly one match**. The used prompt will be printed to the console. Also note that you can't use this syntax to point to every prompt in the library, as there are prompts that are subset of other prompts lmao. We will enhance the use of this feature. - -## Tips on Improving Quality - -It's important to note that existing techniques that lift 2D T2I models to 3D cannot consistently produce satisfying results. Results from great papers like DreamFusion and Magic3D are (to some extent) cherry-pickled, so don't be frustrated if you do not get what you expected on your first trial. Here are some tips that may help you improve the generation quality: - -- **Increase batch size**. Large batch sizes help convergence and improve the 3D consistency of the geometry. State-of-the-art methods claim using large batch sizes: DreamFusion uses a batch size of 4; Magic3D uses a batch size of 32; Fantasia3D uses a batch size of 24; some results shown above use a batch size of 8. You can easily change the batch size by setting `data.batch_size=N`. Increasing the batch size requires more VRAM. If you have limited VRAM but still want the benefit of large batch sizes, you may use [gradient accumulation provided by PyTorch Lightning](https://lightning.ai/docs/pytorch/stable/advanced/training_tricks.html#accumulate-gradients) by setting `trainer.accumulate_grad_batches=N`. This will accumulate the gradient of several batches and achieve a large effective batch size. Note that if you use gradient accumulation, you may need to multiply all step values by N times in your config, such as values that have the name `X_steps` and `trainer.val_check_interval`, since now N batches equal to a large batch. -- **Train longer.** This helps if you can already obtain reasonable results and would like to enhance the details. If the result is still a mess after several thousand steps, training for a longer time often won't help. You can set the total training iterations by `trainer.max_steps=N`. -- **Try different seeds.** This is a simple solution if your results have correct overall geometry but suffer from the multi-face Janus problem. You can change the seed by setting `seed=N`. Good luck! -- **Tuning regularization weights.** Some methods have regularization terms which can be essential to obtaining good geometry. Try tuning the weights of these regularizations by setting `system.loss.lambda_X=value`. The specific values depend on your situation, you may refer to [tips for each supported model](https://github.com/threestudio-project/threestudio#supported-models) for more detailed instructions. -- **Try debiasing methods.** When conventional SDS techniques like DreamFusion, Magic3D, SJC, and others fail to produce the desired 3D results, Debiased Score Distillation Sampling (D-SDS) can be a solution. D-SDS is devised to tackle challenges such as artifacts or the Janus problem, employing two strategies: score debiasing and prompt debiasing. You can activate score debiasing by just setting `system.guidance.grad_clip=[0,0.5,2.0,10000]`, where the order is `start_step, start_value, end_value, end_step`. You can enable prompt debiasing by setting `system.prompt_processor.use_prompt_debiasing=true`. When using prompt debiasing, it's recommended to set a list of indices for words that should potentially be removed by `system.prompt_processor.prompt_debiasing_mask_ids=[i1,i2,...]`. For example, if the prompt is `a smiling dog` and you only want to remove the word `smiling` for certain views, you should set it to `[1]`. You could also manually specify the prompt for each view by setting `system.prompt_processor.prompt_side`, `system.prompt_processor.prompt_back` and `system.prompt_processor.prompt_overhead`. For a detailed explanation of these techniques, refer to [the D-SDS paper](https://arxiv.org/abs/2303.15413) or check out [the project page](https://susunghong.github.io/Debiased-Score-Distillation-Sampling/). -- **Try Perp-Neg.** The [Perp-Neg algorithm](https://perp-neg.github.io/) can potentially alleviate the multi-face Janus problem. We now support Perp-Neg for `stable-diffusion-guidance` and `deep-floyd-guidance` by setting `system.prompt_processor.use_perp_neg=true`. - -## VRAM Optimization - -If you encounter CUDA OOM error, try the following in order (roughly sorted by recommendation) to meet your VRAM requirement. - -- If you only encounter OOM at validation/test time, you can set `system.cleanup_after_validation_step=true` and `system.cleanup_after_test_step=true` to free memory after each validation/test step. This will slow down validation/testing. -- Use a smaller batch size or use gradient accumulation as demonstrated [here](https://github.com/threestudio-project/threestudio#tips-on-improving-quality). -- If you are using PyTorch1.x, enable [memory efficient attention](https://huggingface.co/docs/diffusers/optimization/fp16#memory-efficient-attention) by setting `system.guidance.enable_memory_efficient_attention=true`. PyTorch2.0 has built-in support for this optimization and is enabled by default. -- Enable [attention slicing](https://huggingface.co/docs/diffusers/optimization/fp16#sliced-attention-for-additional-memory-savings) by setting `system.guidance.enable_attention_slicing=true`. This will slow down training by ~20%. -- If you are using StableDiffusionGuidance, you can use [Token Merging](https://github.com/dbolya/tomesd) to **drastically** speed up computation and save memory. You can easily enable Token Merging by setting `system.guidance.token_merging=true`. You can also customize the Token Merging behavior by setting the parameters [here](https://github.com/dbolya/tomesd/blob/main/tomesd/patch.py#L183-L213) to `system.guidance.token_merging_params`. Note that Token Merging may degrade generation quality. -- Enable [sequential CPU offload](https://huggingface.co/docs/diffusers/optimization/fp16#offloading-to-cpu-with-accelerate-for-memory-savings) by setting `system.guidance.enable_sequential_cpu_offload=true`. This could save a lot of VRAM but will make the training **extremely slow**. - -## Documentation - -threestudio use [OmegaConf](https://github.com/omry/omegaconf) to manage configurations. You can literally change anything inside the yaml configuration file or by adding command line arguments without `--`. We list all arguments that you can change in the configuration in our [documentation](https://github.com/threestudio-project/threestudio/blob/main/DOCUMENTATION.md). Happy experimenting! - -## wandb (Weights & Biases) logging - -To enable the (experimental) wandb support, set `system.loggers.wandb.enable=true`, e.g.: - -```bash -python launch.py --config configs/zero123.yaml --train --gpu 0 system.loggers.wandb.enable=true` -``` - -If you're using a corporate wandb server, you may first need to login to your wandb instance, e.g.: -`wandb login --host=https://COMPANY_XYZ.wandb.io --relogin` - -By default the runs will have a random name, recorded in the `threestudio` project. You can override them to give a more descriptive name, e.g.: - -`python launch.py --config configs/zero123.yaml --train --gpu 0 system.loggers.wandb.enable=true system.loggers.wandb.name="zero123xl_accum;bs=4;lr=0.05"` - -## Contributing to threestudio - -- Fork the repository and create your branch from `main`. -- Install development dependencies: - -```sh -pip install -r requirements-dev.txt -``` - -- If you are using VSCode as the text editor: (1) Install `editorconfig` extension. (2) Set the default linter to mypy to enable static type checking. (3) Set the default formatter to black. You could either manually format the document or let the editor format the document each time it is saved by setting `"editor.formatOnSave": true`. - -- Run `pre-commit install` to install pre-commit hooks which will automatically format the files before commit. - -- Make changes to the code, update README and DOCUMENTATION if needed, and open a pull request. - -### Code Structure - -Here we just briefly introduce the code structure of this project. We will make more detailed documentation about this in the future. - -- All methods are implemented as a subclass of `BaseSystem` (in `systems/base.py`). There typically are six modules inside a system: geometry, material, background, renderer, guidance, and prompt_processor. All modules are subclass of `BaseModule` (in `utils/base.py`) except for guidance, and prompt_processor, which are subclass of `BaseObject` to prevent them from being treated as model parameters and better control their behavior in multi-GPU settings. -- All systems, modules, and data modules have their configurations in their own dataclasses. -- Base configurations for the whole project can be found in `utils/config.py`. In the `ExperimentConfig` dataclass, `data`, `system`, and module configurations under `system` are parsed to configurations of each class mentioned above. These configurations are strictly typed, which means you can only use defined properties in the dataclass and stick to the defined type of each property. This configuration paradigm (1) naturally supports default values for properties; (2) effectively prevents wrong assignments of these properties (say typos in the yaml file) or inappropriate usage at runtime. -- This projects use both static and runtime type checking. For more details, see `utils/typing.py`. -- To update anything of a module at each training step, simply make it inherit to `Updateable` (see `utils/base.py`). At the beginning of each iteration, an `Updateable` will update itself, and update all its attributes that are also `Updateable`. Note that subclasses of `BaseSystem`, `BaseModule` and `BaseObject` are by default inherited to `Updateable`. - -## Known Problems - -- Gradients of Vanilla MLP parameters are empty in AMP (temporarily fixed by disabling autocast). -- FullyFused MLP may cause NaNs in 32 precision. - -## Credits - -threestudio is built on the following amazing open-source projects: - -- **[Lightning](https://github.com/Lightning-AI/lightning)** Framework for creating highly organized PyTorch code. -- **[OmegaConf](https://github.com/omry/omegaconf)** Flexible Python configuration system. -- **[NerfAcc](https://github.com/KAIR-BAIR/nerfacc)** Plug-and-play NeRF acceleration. - -The following repositories greatly inspire threestudio: - -- **[Stable-DreamFusion](https://github.com/ashawkey/stable-dreamfusion)** -- **[Latent-NeRF](https://github.com/eladrich/latent-nerf)** -- **[Score Jacobian Chaining](https://github.com/pals-ttic/sjc)** -- **[Fantasia3D.unofficial](https://github.com/ashawkey/fantasia3d.unofficial)** - -Thanks to the maintainers of these projects for their contribution to the community! -## Citing threestudio +## Citing -If you find threestudio helpful, please consider citing: +If you find our project useful, please consider citing it: ``` -@Misc{threestudio2023, - author = {Yuan-Chen Guo and Ying-Tian Liu and Ruizhi Shao and Christian Laforte and Vikram Voleti and Guan Luo and Chia-Hao Chen and Zi-Xin Zou and Chen Wang and Yan-Pei Cao and Song-Hai Zhang}, - title = {threestudio: A unified framework for 3D content generation}, - howpublished = {\url{https://github.com/threestudio-project/threestudio}}, - year = {2023} +@misc{lukoianov2024score, + title={Score Distillation via Reparametrized DDIM}, + author={Artem Lukoianov and Haitz Sáez de Ocáriz Borde and Kristjan Greenewald and Vitor Campagnolo Guizilini and Timur Bagautdinov and Vincent Sitzmann and Justin Solomon}, + year={2024}, + eprint={2405.15891}, + archivePrefix={arXiv}, + primaryClass={cs.CV} } ``` diff --git a/configs/sdi.yaml b/configs/sdi.yaml new file mode 100644 index 00000000..ddd98683 --- /dev/null +++ b/configs/sdi.yaml @@ -0,0 +1,123 @@ +name: "score-distillation-via-inversion" # https://arxiv.org/abs/2405.15891 +tag: "${rmspace:${system.prompt_processor.prompt},_}" +exp_root_dir: "outputs" +seed: 0 + +data_type: "random-camera-datamodule" +data: + batch_size: 1 + width: 512 + height: 512 + camera_distance_range: [1.5, 2.0] + fovy_range: [40, 70] + elevation_range: [-10, 45] + light_sample_strategy: "dreamfusion" + eval_camera_distance: 2.0 + eval_fovy_deg: 70. + +system_type: "sdi-system" +system: + geometry_type: "implicit-volume" + geometry: + radius: 2.0 + normal_type: "analytic" + + # use Magic3D density initialization + density_bias: "blob_magic3d" + density_activation: softplus + density_blob_scale: 10. + density_blob_std: 0.5 + + # coarse to fine hash grid encoding + # to ensure smooth analytic normals + pos_encoding_config: + otype: ProgressiveBandHashGrid + n_levels: 16 + n_features_per_level: 2 + log2_hashmap_size: 19 + base_resolution: 16 + per_level_scale: 1.447269237440378 # max resolution 4096 + start_level: 8 # resolution ~200 + start_step: 2000 + update_steps: 500 + + material_type: "diffuse-with-point-light-material" + material: + ambient_only_steps: 10001 + albedo_activation: sigmoid + diffuse_prob: 0.4 #0.75 + textureless_prob: 0.5 + + background_type: "neural-environment-map-background" + background: + color_activation: sigmoid + + renderer_type: "nerf-volume-renderer" + renderer: + radius: ${system.geometry.radius} + num_samples_per_ray: 512 + + prompt_processor_type: "stable-diffusion-prompt-processor" + prompt_processor: + pretrained_model_name_or_path: "stabilityai/stable-diffusion-2-1-base" + prompt: ??? + use_perp_neg: true + + guidance_type: "stable-diffusion-sdi-guidance" + guidance: + pretrained_model_name_or_path: "stabilityai/stable-diffusion-2-1-base" + guidance_scale: 7.5 + weighting_strategy: sds + min_step_percent: 0.2 + max_step_percent: 0.98 + + # SDI parameters + enable_sdi: true + inversion_guidance_scale: -7.5 + inversion_n_steps: 10 + inversion_eta: 0.3 + t_anneal: true + + loggers: + wandb: + enable: false + project: "threestudio" + name: None + + loss: + # lambda_sds: 1. + # lambda_orient: [0, 10., 1000., 5000] + # lambda_sparsity: 1. + # lambda_opaque: 0. + lambda_sdi: 1. + lambda_orient: 0.1 + lambda_sparsity: [0,0.15,0.,3000] + lambda_opaque: 0.1 + # lambda_z_variance: 1. + # lambda_convex: [0,1.,0.1,4000] + # lambda_convex_hess: 0. + + optimizer: + name: Adam + args: + lr: 0.01 + betas: [0.9, 0.99] + eps: 1.e-15 + params: + geometry: + lr: 0.01 + background: + lr: 0.001 + +trainer: + max_steps: 10000 + log_every_n_steps: 1 + num_sanity_val_steps: 0 + val_check_interval: 50 + enable_progress_bar: true + precision: 16-mixed + +checkpoint: + save_last: true # save at each validation time + save_top_k: -1 + every_n_train_steps: ${trainer.max_steps} diff --git a/threestudio/models/guidance/__init__.py b/threestudio/models/guidance/__init__.py index b25a8d76..3fa96ae5 100644 --- a/threestudio/models/guidance/__init__.py +++ b/threestudio/models/guidance/__init__.py @@ -8,4 +8,5 @@ stable_zero123_guidance, zero123_guidance, zero123_unified_guidance, + stable_diffusion_sdi_guidance, ) diff --git a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py new file mode 100644 index 00000000..9e55c3a7 --- /dev/null +++ b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py @@ -0,0 +1,565 @@ +from dataclasses import dataclass, field +from dataclasses import dataclass, field + +import torch +import torch.nn as nn +import torch.nn.functional as F +from diffusers import DDIMScheduler, DDIMInverseScheduler, StableDiffusionPipeline +from diffusers.utils.import_utils import is_xformers_available +from tqdm import tqdm + +import threestudio +from threestudio.models.prompt_processors.base import PromptProcessorOutput +from threestudio.utils.base import BaseObject +from threestudio.utils.misc import C, cleanup, parse_version +from threestudio.utils.ops import perpendicular_component +from threestudio.utils.typing import * + + +@threestudio.register("stable-diffusion-sdi-guidance") +class StableDiffusionSDIGuidance(BaseObject): + @dataclass + class Config(BaseObject.Config): + pretrained_model_name_or_path: str = "runwayml/stable-diffusion-v1-5" + enable_memory_efficient_attention: bool = False + enable_sequential_cpu_offload: bool = False + enable_attention_slicing: bool = False + enable_channels_last_format: bool = False + guidance_scale: float = 100.0 + grad_clip: Optional[ + Any + ] = None # field(default_factory=lambda: [0, 2.0, 8.0, 1000]) + half_precision_weights: bool = True + + min_step_percent: float = 0.02 + max_step_percent: float = 0.98 + trainer_max_steps: int = 10000 + use_img_loss: bool = False # image-space SDS proposed in HiFA: https://hifa-team.github.io/HiFA-site/ + + var_red: bool = True + weighting_strategy: str = "sds" + + token_merging: bool = False + token_merging_params: Optional[dict] = field(default_factory=dict) + + view_dependent_prompting: bool = True + + """Maximum number of batch items to evaluate guidance for (for debugging) and to save on disk. -1 means save all items.""" + max_items_eval: int = 4 + + n_ddim_steps: int = 50 + + # SDI parameters https://arxiv.org/abs/2405.15891 + enable_sdi: bool = True # if false, sample noise randomly like in SDS + inversion_guidance_scale: float = -7.5 + inversion_n_steps: int = 10 + inversion_eta: float = 0.3 + t_anneal: bool = True + + cfg: Config + + def configure(self) -> None: + threestudio.info(f"Loading Stable Diffusion ...") + + self.weights_dtype = ( + torch.float16 if self.cfg.half_precision_weights else torch.float32 + ) + + pipe_kwargs = { + "tokenizer": None, + "safety_checker": None, + "feature_extractor": None, + "requires_safety_checker": False, + "torch_dtype": self.weights_dtype, + } + self.pipe = StableDiffusionPipeline.from_pretrained( + self.cfg.pretrained_model_name_or_path, + **pipe_kwargs, + ).to(self.device) + + if self.cfg.enable_memory_efficient_attention: + if parse_version(torch.__version__) >= parse_version("2"): + threestudio.info( + "PyTorch2.0 uses memory efficient attention by default." + ) + elif not is_xformers_available(): + threestudio.warn( + "xformers is not available, memory efficient attention is not enabled." + ) + else: + self.pipe.enable_xformers_memory_efficient_attention() + + if self.cfg.enable_sequential_cpu_offload: + self.pipe.enable_sequential_cpu_offload() + + if self.cfg.enable_attention_slicing: + self.pipe.enable_attention_slicing(1) + + if self.cfg.enable_channels_last_format: + self.pipe.unet.to(memory_format=torch.channels_last) + + del self.pipe.text_encoder + cleanup() + + # Create model + self.vae = self.pipe.vae.eval() + self.unet = self.pipe.unet.eval() + + for p in self.vae.parameters(): + p.requires_grad_(False) + for p in self.unet.parameters(): + p.requires_grad_(False) + + if self.cfg.token_merging: + import tomesd + + tomesd.apply_patch(self.unet, **self.cfg.token_merging_params) + + self.scheduler = DDIMScheduler.from_pretrained( + self.cfg.pretrained_model_name_or_path, + subfolder="scheduler", + torch_dtype=self.weights_dtype, + ) + self.scheduler.alphas_cumprod = self.scheduler.alphas_cumprod.to(device=self.device) + self.scheduler.set_timesteps(self.cfg.n_ddim_steps, device=self.device) + + self.inverse_scheduler = DDIMInverseScheduler.from_pretrained( + self.cfg.pretrained_model_name_or_path, + subfolder="scheduler", + torch_dtype=self.weights_dtype, + ) + self.inverse_scheduler.set_timesteps(self.cfg.inversion_n_steps, device=self.device) + self.inverse_scheduler.alphas_cumprod = self.inverse_scheduler.alphas_cumprod.to(device=self.device) + + self.num_train_timesteps = self.scheduler.config.num_train_timesteps + self.set_min_max_steps() # set to default value + + self.alphas: Float[Tensor, "..."] = self.scheduler.alphas_cumprod.to( + self.device + ) + self.grad_clip_val: Optional[float] = None + + threestudio.info(f"Loaded Stable Diffusion!") + + @torch.cuda.amp.autocast(enabled=False) + def set_min_max_steps(self, min_step_percent=0.02, max_step_percent=0.98): + self.min_step = int(self.num_train_timesteps * min_step_percent) + self.max_step = int(self.num_train_timesteps * max_step_percent) + + @torch.cuda.amp.autocast(enabled=False) + def forward_unet( + self, + latents: Float[Tensor, "..."], + t: Float[Tensor, "..."], + encoder_hidden_states: Float[Tensor, "..."], + ) -> Float[Tensor, "..."]: + input_dtype = latents.dtype + return self.unet( + latents.to(self.weights_dtype), + t.to(self.weights_dtype), + encoder_hidden_states=encoder_hidden_states.to(self.weights_dtype), + ).sample.to(input_dtype) + + @torch.cuda.amp.autocast(enabled=False) + def encode_images( + self, imgs: Float[Tensor, "B 3 512 512"] + ) -> Float[Tensor, "B 4 64 64"]: + input_dtype = imgs.dtype + imgs = imgs * 2.0 - 1.0 + posterior = self.vae.encode(imgs.to(self.weights_dtype)).latent_dist + latents = posterior.sample() * self.vae.config.scaling_factor + return latents.to(input_dtype) + + @torch.cuda.amp.autocast(enabled=False) + def decode_latents( + self, + latents: Float[Tensor, "B 4 H W"], + latent_height: int = 64, + latent_width: int = 64, + ) -> Float[Tensor, "B 3 512 512"]: + input_dtype = latents.dtype + latents = F.interpolate( + latents, (latent_height, latent_width), mode="bilinear", align_corners=False + ) + latents = 1 / self.vae.config.scaling_factor * latents + image = self.vae.decode(latents.to(self.weights_dtype)).sample + image = (image * 0.5 + 0.5).clamp(0, 1) + return image.to(input_dtype) + + @torch.no_grad() + def predict_noise( + self, + latents_noisy: Float[Tensor, "B 4 64 64"], + t: Int[Tensor, "B"], + prompt_utils: PromptProcessorOutput, + elevation: Float[Tensor, "B"], + azimuth: Float[Tensor, "B"], + camera_distances: Float[Tensor, "B"], + guidance_scale: float = 1.0, + ): + + batch_size = elevation.shape[0] + + if prompt_utils.use_perp_neg: + ( + text_embeddings, + neg_guidance_weights, + ) = prompt_utils.get_text_embeddings_perp_neg( + elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting + ) + + latent_model_input = torch.cat([latents_noisy] * 4, dim=0) + noise_pred = self.forward_unet( + latent_model_input, + torch.cat([t] * 4), + encoder_hidden_states=text_embeddings, + ) # (4B, 3, 64, 64) + + noise_pred_text = noise_pred[:batch_size] + noise_pred_uncond = noise_pred[batch_size : batch_size * 2] + noise_pred_neg = noise_pred[batch_size * 2 :] + + e_pos = noise_pred_text - noise_pred_uncond + accum_grad = 0 + n_negative_prompts = neg_guidance_weights.shape[-1] + for i in range(n_negative_prompts): + e_i_neg = noise_pred_neg[i::n_negative_prompts] - noise_pred_uncond + accum_grad += neg_guidance_weights[:, i].view( + -1, 1, 1, 1 + ) * perpendicular_component(e_i_neg, e_pos) + + noise_pred = noise_pred_uncond + guidance_scale * ( + e_pos + accum_grad + ) + else: + neg_guidance_weights = None + text_embeddings = prompt_utils.get_text_embeddings( + elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting + ) + # predict the noise residual with unet, NO grad! + with torch.no_grad(): + # pred noise + latent_model_input = torch.cat([latents_noisy] * 2, dim=0) + noise_pred = self.forward_unet( + latent_model_input, + torch.cat([t] * 2), + encoder_hidden_states=text_embeddings, + ) + + # perform guidance (high scale from paper!) + noise_pred_text, noise_pred_uncond = noise_pred.chunk(2) + noise_pred = noise_pred_text + guidance_scale * ( + noise_pred_text - noise_pred_uncond + ) + + return noise_pred, neg_guidance_weights, text_embeddings + + @torch.no_grad() + def invert_noise(self, start_latents, invert_to_t, prompt_utils, elevation, azimuth, camera_distances): + latents = start_latents.clone() + B = start_latents.shape[0] + + timesteps = self.inverse_scheduler.timesteps[self.inverse_scheduler.timesteps < invert_to_t] + + inversion_eta = self.cfg.inversion_eta + for t in timesteps: + noise_pred, _, _ = self.predict_noise(latents, t.repeat([B]), prompt_utils, elevation, azimuth, camera_distances, + guidance_scale=self.cfg.inversion_guidance_scale) + latents = self.inverse_scheduler.step(noise_pred, t, latents).prev_sample + + prev_t = t + self.inverse_scheduler.config.num_train_timesteps // self.inverse_scheduler.num_inference_steps + # prev_t = prev_t.clamp(0, self.inverse_scheduler.config.num_train_timesteps - 1) + variance = self.scheduler._get_variance(prev_t, t) ** (0.5) + latents += inversion_eta * torch.randn_like(latents) * variance + return latents + + def get_noise_from_target(self, target, cur_xt, t): + alpha_prod_t = self.scheduler.alphas_cumprod[t] + beta_prod_t = 1 - alpha_prod_t + noise = (cur_xt - target * alpha_prod_t ** (0.5)) / (beta_prod_t ** (0.5)) + return noise + + def get_x0(self, original_samples, noise_pred, t): + step_results = self.scheduler.step(noise_pred, t[0], original_samples, return_dict=True) + if "pred_original_sample" in step_results: + return step_results["pred_original_sample"] + elif "denoised" in step_results: + return step_results["denoised"] + raise ValueError("Looks like the scheduler does not compute x0") + + @torch.no_grad() + def compute_grad_sdi( + self, + latents: Float[Tensor, "B 4 64 64"], + image: Float[Tensor, "B 3 512 512"], + t: Int[Tensor, "B"], + prompt_utils: PromptProcessorOutput, + elevation: Float[Tensor, "B"], + azimuth: Float[Tensor, "B"], + camera_distances: Float[Tensor, "B"], + ): + + if self.cfg.enable_sdi: + latents_noisy = self.invert_noise(latents, t, prompt_utils, elevation, azimuth, camera_distances) + noise = self.get_noise_from_target(latents, latents_noisy, t) + else: + noise = torch.randn_like(latents) + latents_noisy = self.scheduler.add_noise(latents, noise, t) + + noise_pred, neg_guidance_weights, text_embeddings = self.predict_noise( + latents_noisy, + t, + prompt_utils, + elevation, + azimuth, + camera_distances, + guidance_scale=self.cfg.guidance_scale + ) + + latents_denoised = self.get_x0(latents_noisy, noise_pred, t).detach() # (latents_noisy - sigma * noise_pred) / alpha + + guidance_eval_utils = { + "use_perp_neg": prompt_utils.use_perp_neg, + "neg_guidance_weights": neg_guidance_weights, + "text_embeddings": text_embeddings, + "t_orig": t, + "latents_noisy": latents_noisy, + "noise_pred": noise_pred, + } + + return latents_denoised, latents_noisy, guidance_eval_utils + + def __call__( + self, + rgb: Float[Tensor, "B H W C"], + prompt_utils: PromptProcessorOutput, + elevation: Float[Tensor, "B"], + azimuth: Float[Tensor, "B"], + camera_distances: Float[Tensor, "B"], + rgb_as_latents=False, + guidance_eval=False, + test_call=False, + **kwargs, + ): + batch_size = rgb.shape[0] + + rgb_BCHW = rgb.permute(0, 3, 1, 2) + latents: Float[Tensor, "B 4 64 64"] + rgb_BCHW_512 = F.interpolate( + rgb_BCHW, (512, 512), mode="bilinear", align_corners=False + ) + if rgb_as_latents: + latents = F.interpolate( + rgb_BCHW, (64, 64), mode="bilinear", align_corners=False + ) + else: + # encode image into latents with vae + latents = self.encode_images(rgb_BCHW_512) + + # timestep ~ U(0.02, 0.98) to avoid very high/low noise level + t = torch.randint( + self.min_step, + self.max_step + 1, + [batch_size], + dtype=torch.long, + device=self.device, + ) + + target, noisy_img, guidance_eval_utils = self.compute_grad_sdi( + latents, + rgb_BCHW_512, + t, + prompt_utils, + elevation, + azimuth, + camera_distances, + ) + + if test_call: + return target, noisy_img + + # loss = SpecifyGradient.apply(latents, grad) + # SpecifyGradient is not straghtforward, use a reparameterization trick instead + # target = (latents - grad).detach() + # d(loss)/d(latents) = latents - target = latents - (latents - grad) = grad + loss_sdi = 0.5 * F.mse_loss(latents, target.detach(), reduction="mean") / batch_size + + guidance_out = { + "loss_sdi": loss_sdi, + "grad_norm": (latents - target).norm(), + "min_step": self.min_step, + "max_step": self.max_step, + } + + if guidance_eval: + guidance_eval_out = self.guidance_eval(**guidance_eval_utils) + texts = [] + for n, e, a, c in zip( + guidance_eval_out["noise_levels"], elevation, azimuth, camera_distances + ): + texts.append( + f"n{n:.02f}\ne{e.item():.01f}\na{a.item():.01f}\nc{c.item():.02f}" + ) + guidance_eval_out.update({"texts": texts}) + guidance_out.update({"eval": guidance_eval_out}) + + return guidance_out + + @torch.cuda.amp.autocast(enabled=False) + @torch.no_grad() + def get_noise_pred( + self, + latents_noisy, + t, + text_embeddings, + use_perp_neg=False, + neg_guidance_weights=None, + ): + batch_size = latents_noisy.shape[0] + + if use_perp_neg: + # pred noise + latent_model_input = torch.cat([latents_noisy] * 4, dim=0) + noise_pred = self.forward_unet( + latent_model_input, + torch.cat([t.reshape(1)] * 4).to(self.device), + encoder_hidden_states=text_embeddings, + ) # (4B, 3, 64, 64) + + noise_pred_text = noise_pred[:batch_size] + noise_pred_uncond = noise_pred[batch_size : batch_size * 2] + noise_pred_neg = noise_pred[batch_size * 2 :] + + e_pos = noise_pred_text - noise_pred_uncond + accum_grad = 0 + n_negative_prompts = neg_guidance_weights.shape[-1] + for i in range(n_negative_prompts): + e_i_neg = noise_pred_neg[i::n_negative_prompts] - noise_pred_uncond + accum_grad += neg_guidance_weights[:, i].view( + -1, 1, 1, 1 + ) * perpendicular_component(e_i_neg, e_pos) + + noise_pred = noise_pred_uncond + self.cfg.guidance_scale * ( + e_pos + accum_grad + ) + else: + # pred noise + latent_model_input = torch.cat([latents_noisy] * 2, dim=0) + noise_pred = self.forward_unet( + latent_model_input, + torch.cat([t.reshape(1)] * 2).to(self.device), + encoder_hidden_states=text_embeddings, + ) + # perform guidance (high scale from paper!) + noise_pred_text, noise_pred_uncond = noise_pred.chunk(2) + noise_pred = noise_pred_text + self.cfg.guidance_scale * ( + noise_pred_text - noise_pred_uncond + ) + + return noise_pred + + @torch.cuda.amp.autocast(enabled=False) + @torch.no_grad() + def guidance_eval( + self, + t_orig, + text_embeddings, + latents_noisy, + noise_pred, + use_perp_neg=False, + neg_guidance_weights=None, + ): + # use only 50 timesteps, and find nearest of those to t + self.scheduler.set_timesteps(self.cfg.n_ddim_steps) + self.scheduler.timesteps_gpu = self.scheduler.timesteps.to(self.device) + bs = ( + min(self.cfg.max_items_eval, latents_noisy.shape[0]) + if self.cfg.max_items_eval > 0 + else latents_noisy.shape[0] + ) # batch size + large_enough_idxs = self.scheduler.timesteps_gpu.expand([bs, -1]) > t_orig[ + :bs + ].unsqueeze( + -1 + ) # sized [bs,50] > [bs,1] + idxs = torch.min(large_enough_idxs, dim=1)[1] + t = self.scheduler.timesteps_gpu[idxs] + + fracs = list((t / self.scheduler.config.num_train_timesteps).cpu().numpy()) + imgs_noisy = self.decode_latents(latents_noisy[:bs]).permute(0, 2, 3, 1) + + # get prev latent + latents_1step = [] + pred_1orig = [] + for b in range(bs): + step_output = self.scheduler.step( + noise_pred[b : b + 1], t[b], latents_noisy[b : b + 1], eta=1 + ) + latents_1step.append(step_output["prev_sample"]) + pred_1orig.append(step_output["pred_original_sample"]) + latents_1step = torch.cat(latents_1step) + pred_1orig = torch.cat(pred_1orig) + imgs_1step = self.decode_latents(latents_1step).permute(0, 2, 3, 1) + imgs_1orig = self.decode_latents(pred_1orig).permute(0, 2, 3, 1) + + latents_final = [] + for b, i in enumerate(idxs): + latents = latents_1step[b : b + 1] + text_emb = ( + text_embeddings[ + [b, b + len(idxs), b + 2 * len(idxs), b + 3 * len(idxs)], ... + ] + if use_perp_neg + else text_embeddings[[b, b + len(idxs)], ...] + ) + neg_guid = neg_guidance_weights[b : b + 1] if use_perp_neg else None + for t in tqdm(self.scheduler.timesteps[i + 1 :], leave=False): + # pred noise + noise_pred = self.get_noise_pred( + latents, t, text_emb, use_perp_neg, neg_guid + ) + # get prev latent + latents = self.scheduler.step(noise_pred, t, latents, eta=1)[ + "prev_sample" + ] + latents_final.append(latents) + + latents_final = torch.cat(latents_final) + imgs_final = self.decode_latents(latents_final).permute(0, 2, 3, 1) + + return { + "bs": bs, + "noise_levels": fracs, + "imgs_noisy": imgs_noisy, + "imgs_1step": imgs_1step, + "imgs_1orig": imgs_1orig, + "imgs_final": imgs_final, + } + + def update_step(self, epoch: int, global_step: int, on_load_weights: bool = False): + # clip grad for stable training as demonstrated in + # Debiasing Scores and Prompts of 2D Diffusion for Robust Text-to-3D Generation + # http://arxiv.org/abs/2303.15413 + if self.cfg.grad_clip is not None: + self.grad_clip_val = C(self.cfg.grad_clip, epoch, global_step) + + if self.cfg.t_anneal: + percentage = ( + float(global_step) / self.cfg.trainer_max_steps + ) # progress percentage + if type(self.cfg.max_step_percent) not in [float, int]: + max_step_percent = self.cfg.max_step_percent[1] + else: + max_step_percent = self.cfg.max_step_percent + curr_percent = ( + max_step_percent - C(self.cfg.min_step_percent, epoch, global_step) + ) * (1 - percentage) + C(self.cfg.min_step_percent, epoch, global_step) + self.set_min_max_steps( + min_step_percent=curr_percent, + max_step_percent=curr_percent, + ) + else: + self.set_min_max_steps( + min_step_percent=C(self.cfg.min_step_percent, epoch, global_step), + max_step_percent=C(self.cfg.max_step_percent, epoch, global_step), + ) diff --git a/threestudio/systems/__init__.py b/threestudio/systems/__init__.py index edbe7bf2..cf351dfd 100644 --- a/threestudio/systems/__init__.py +++ b/threestudio/systems/__init__.py @@ -12,4 +12,5 @@ textmesh, zero123, zero123_simple, + sdi ) diff --git a/threestudio/systems/sdi.py b/threestudio/systems/sdi.py new file mode 100644 index 00000000..457d34bc --- /dev/null +++ b/threestudio/systems/sdi.py @@ -0,0 +1,265 @@ +from dataclasses import dataclass, field + +import torch + +import threestudio +from threestudio.systems.base import BaseLift3DSystem +from threestudio.utils.ops import binary_cross_entropy, dot +from threestudio.utils.typing import * +import torch.nn.functional as F + + +@threestudio.register("sdi-system") +class ScoreDistillationViaInversion(BaseLift3DSystem): + @dataclass + class Config(BaseLift3DSystem.Config): + pass + + cfg: Config + + def configure(self): + # create geometry, material, background, renderer + super().configure() + + def forward(self, batch: Dict[str, Any]) -> Dict[str, Any]: + render_out = self.renderer(**batch) + return { + **render_out, + } + + def on_fit_start(self) -> None: + super().on_fit_start() + # only used in training + self.prompt_processor = threestudio.find(self.cfg.prompt_processor_type)( + self.cfg.prompt_processor + ) + self.guidance = threestudio.find(self.cfg.guidance_type)(self.cfg.guidance) + + def training_step(self, batch, batch_idx): + out = self(batch) + prompt_utils = self.prompt_processor() + guidance_out = self.guidance( + out["comp_rgb"], prompt_utils, **batch, rgb_as_latents=False + ) + + loss = 0.0 + + for name, value in guidance_out.items(): + if not (type(value) is torch.Tensor and value.numel() > 1): + self.log(f"train/{name}", value) + if name.startswith("loss_"): + loss += value * self.C(self.cfg.loss[name.replace("loss_", "lambda_")]) + + if self.C(self.cfg.loss.lambda_orient) > 0: + if "normal" not in out: + raise ValueError( + "Normal is required for orientation loss, no normal is found in the output." + ) + loss_orient = ( + out["weights"].detach() + * dot(out["normal"], out["t_dirs"]).clamp_min(0.0) ** 2 + ).sum() / (out["opacity"] > 0).sum() + self.log("train/loss_orient", loss_orient) + loss += loss_orient * self.C(self.cfg.loss.lambda_orient) + + loss_sparsity_initial = (out["opacity"] ** 2 + 0.01) + loss_sparsity_sqrt = loss_sparsity_initial.sqrt() + loss_sparsity = F.relu(loss_sparsity_sqrt.mean()) + self.log("train/loss_sparsity", loss_sparsity) + loss += loss_sparsity * self.C(self.cfg.loss.lambda_sparsity) + + opacity_clamped = out["opacity"].clamp(1.0e-3, 1.0 - 1.0e-3) + loss_opaque = binary_cross_entropy(opacity_clamped, opacity_clamped) + self.log("train/loss_opaque", loss_opaque) + loss += loss_opaque * self.C(self.cfg.loss.lambda_opaque) + + # z-variance loss proposed in HiFA: https://hifa-team.github.io/HiFA-site/ + if "z_variance" in out and "lambda_z_variance" in self.cfg.loss: + loss_z_variance = out["z_variance"][out["opacity"] > 0.5].mean() + self.log("train/loss_z_variance", loss_z_variance) + loss += loss_z_variance * self.C(self.cfg.loss.lambda_z_variance) + + for name, value in self.cfg.loss.items(): + self.log(f"train_params/{name}", self.C(value)) + + return {"loss": loss} + + def validation_step(self, batch, batch_idx): + out = self(batch) + + with torch.no_grad(): + pred_x0_latent, noisy_latent = self.guidance( + out["comp_rgb"], self.prompt_processor(), **batch, rgb_as_latents=False, test_call=True + ) + + # self.save_image_grid( + # f"it{self.true_global_step}-{batch['index'][0]}.png", + # [ + # { + # "type": "rgb", + # "img": out["comp_rgb"][0], + # "kwargs": {"data_format": "HWC"}, + # }, + # ] + # + ( + # [ + # { + # "type": "rgb", + # "img": out["comp_normal"][0], + # "kwargs": {"data_format": "HWC", "data_range": (0, 1)}, + # } + # ] + # if "comp_normal" in out + # else [] + # ) + # + [ + # { + # "type": "grayscale", + # "img": out["opacity"][0, :, :, 0], + # "kwargs": {"cmap": None, "data_range": (0, 1)}, + # }, + # ], + # name="validation_step", + # step=self.true_global_step, + # ) + + self.save_image_grid( + f"it{self.true_global_step}-{batch['index'][0]}.png", + [ + { + "type": "rgb", + "img": out["comp_rgb"][0], + "kwargs": {"data_format": "HWC"}, + }, + ] + + ( + [ + { + "type": "rgb", + "img": out["comp_normal"][0], + "kwargs": {"data_format": "HWC", "data_range": (0, 1)}, + } + ] + if "comp_normal" in out + else [] + ) + + ( + [ + { + "type": "grayscale", + "img": out["depth_d"][0, :, :, 0], + "kwargs": {"cmap": None, "data_range": (0, 1)}, + } + ] + if "depth_d" in out + else [] + ) + + ( + [ + { + "type": "rgb", + "img": add_channel_to_image( ( get_img_eigenvalues(out["depth_d"]) * out["opacity"] ) )[0], + "kwargs": {"data_format": "HWC", "data_range": (-.1, .1)}, + } + ] + if "depth_d" in out + else [] + ) + + [ + { + "type": "grayscale", + "img": out["opacity"][0, :, :, 0], + "kwargs": {"cmap": None, "data_range": (0, 1)}, + }, + ] + # + [ + # { + # "type": "grayscale", + # "img": rescaled_nerf_depth[0, :, :, 0], + # "kwargs": {"cmap": None, "data_range": (0, 1)}, + # }, + # ] + + [ + { + "type": "rgb", + "img": self.guidance.decode_latents(noisy_latent)[0].permute(1, 2, 0), + "kwargs": {"data_format": "HWC"}, + }, + ] + + [ + { + "type": "rgb", + "img": self.guidance.decode_latents(pred_x0_latent)[0].permute(1, 2, 0), + "kwargs": {"data_format": "HWC"}, + }, + ] + + [ + { + "type": "rgb", + "img": self.guidance.decode_latents(pred_x0_latent)[0].permute(1, 2, 0) - out["comp_rgb"][0], + "kwargs": {"data_format": "HWC"}, + }, + ] + + ( + [ + { + "type": "grayscale", + "img": predicted_depth[0, :, :, 0], + "kwargs": {"cmap": None, "data_range": (0, 1)}, + } + ] + if "lambda_depth" in self.cfg.loss + else [] + ) + , + name="validation_step", + step=self.true_global_step, + ) + + + def on_validation_epoch_end(self): + pass + + def test_step(self, batch, batch_idx): + out = self(batch) + self.save_image_grid( + f"it{self.true_global_step}-test/{batch['index'][0]}.png", + [ + { + "type": "rgb", + "img": out["comp_rgb"][0], + "kwargs": {"data_format": "HWC"}, + }, + ] + + ( + [ + { + "type": "rgb", + "img": out["comp_normal"][0], + "kwargs": {"data_format": "HWC", "data_range": (0, 1)}, + } + ] + if "comp_normal" in out + else [] + ) + + [ + { + "type": "grayscale", + "img": out["opacity"][0, :, :, 0], + "kwargs": {"cmap": None, "data_range": (0, 1)}, + }, + ], + name="test_step", + step=self.true_global_step, + ) + + def on_test_epoch_end(self): + self.save_img_sequence( + f"it{self.true_global_step}-test", + f"it{self.true_global_step}-test", + "(\d+)\.png", + save_format="mp4", + fps=30, + name="test", + step=self.true_global_step, + ) From 5f10ad1d96f301a04348c4acadfd9672015ea490 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Sun, 1 Sep 2024 09:52:52 -0400 Subject: [PATCH 02/14] UPD: convexity loss --- README.md | 3 +++ configs/sdi.yaml | 18 ++++++-------- requirements.txt | 2 +- .../diffuse_with_point_light_material.py | 11 +++++---- threestudio/systems/sdi.py | 24 +++++++++++++++++++ 5 files changed, 41 insertions(+), 17 deletions(-) diff --git a/README.md b/README.md index 2008f253..3174aa13 100644 --- a/README.md +++ b/README.md @@ -72,6 +72,9 @@ pip install ninja pip install -r requirements.txt ``` +⚠️ Newer versions of diffusers can break the generation, please make sure you are using `diffusers==0.19.3`.⚠️ + + For additional options please address the official installation instructions of Threestudio [here](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#installation) to install threestudio. ## Running generation diff --git a/configs/sdi.yaml b/configs/sdi.yaml index ddd98683..3f685a0e 100644 --- a/configs/sdi.yaml +++ b/configs/sdi.yaml @@ -43,10 +43,10 @@ system: material_type: "diffuse-with-point-light-material" material: - ambient_only_steps: 10001 + ambient_only_steps: 1000 albedo_activation: sigmoid - diffuse_prob: 0.4 #0.75 - textureless_prob: 0.5 + diffuse_prob: 0.3 + textureless_prob: 0.75 background_type: "neural-environment-map-background" background: @@ -56,6 +56,7 @@ system: renderer: radius: ${system.geometry.radius} num_samples_per_ray: 512 + return_comp_normal: true prompt_processor_type: "stable-diffusion-prompt-processor" prompt_processor: @@ -68,7 +69,7 @@ system: pretrained_model_name_or_path: "stabilityai/stable-diffusion-2-1-base" guidance_scale: 7.5 weighting_strategy: sds - min_step_percent: 0.2 + min_step_percent: 0.32 max_step_percent: 0.98 # SDI parameters @@ -85,17 +86,12 @@ system: name: None loss: - # lambda_sds: 1. - # lambda_orient: [0, 10., 1000., 5000] - # lambda_sparsity: 1. - # lambda_opaque: 0. lambda_sdi: 1. lambda_orient: 0.1 lambda_sparsity: [0,0.15,0.,3000] lambda_opaque: 0.1 - # lambda_z_variance: 1. - # lambda_convex: [0,1.,0.1,4000] - # lambda_convex_hess: 0. + lambda_convex: [0,1.,0.1,4000] + lambda_z_variance: 1. optimizer: name: Adam diff --git a/requirements.txt b/requirements.txt index 88706a6a..6d4d33a1 100644 --- a/requirements.txt +++ b/requirements.txt @@ -4,7 +4,7 @@ jaxtyping typeguard git+https://github.com/KAIR-BAIR/nerfacc.git@v0.5.2 git+https://github.com/NVlabs/tiny-cuda-nn/#subdirectory=bindings/torch -diffusers<0.20 +diffusers==0.19.3 #<0.20 transformers==4.28.1 accelerate opencv-python diff --git a/threestudio/models/materials/diffuse_with_point_light_material.py b/threestudio/models/materials/diffuse_with_point_light_material.py index abf06717..db9b08c0 100644 --- a/threestudio/models/materials/diffuse_with_point_light_material.py +++ b/threestudio/models/materials/diffuse_with_point_light_material.py @@ -91,11 +91,12 @@ def forward( else: shading = "diffuse" else: - if self.ambient_only: - shading = "albedo" - else: - # return shaded color by default in evaluation - shading = "diffuse" + shading = "albedo" + # if self.ambient_only: + # shading = "albedo" + # else: + # # return shaded color by default in evaluation + # shading = "diffuse" # multiply by 0 to prevent checking for unused parameters in DDP if shading == "albedo": diff --git a/threestudio/systems/sdi.py b/threestudio/systems/sdi.py index 457d34bc..7fec1cdf 100644 --- a/threestudio/systems/sdi.py +++ b/threestudio/systems/sdi.py @@ -13,6 +13,7 @@ class ScoreDistillationViaInversion(BaseLift3DSystem): @dataclass class Config(BaseLift3DSystem.Config): + convexity_res: int = 8 pass cfg: Config @@ -78,6 +79,29 @@ def training_step(self, batch, batch_idx): loss_z_variance = out["z_variance"][out["opacity"] > 0.5].mean() self.log("train/loss_z_variance", loss_z_variance) loss += loss_z_variance * self.C(self.cfg.loss.lambda_z_variance) + + # Naive convexity loss + if ("lambda_convex" in self.cfg.loss) and (self.C(self.cfg.loss.lambda_convex) > 1e-6): + downscaled_norms = F.interpolate(out["comp_normal"].permute(0, 3, 1, 2), [self.cfg.convexity_res, self.cfg.convexity_res], mode='bilinear', align_corners=False).permute(0, 2, 3, 1) + + # Left-right + right_normals = downscaled_norms[:, :, 1: , :] # Pad and then remove the first column + left_normals = downscaled_norms[:, :, :-1, :] # Remove the last column to align with right_normals + + h_cross_product = torch.cross(left_normals, right_normals, dim=-1) + h_sine_of_angle = h_cross_product[..., 2] + + # Up-dowm + up_normals = downscaled_norms[:, :-1, :, :] + down_normals = downscaled_norms[:, 1: , :, :] + + v_cross_product = torch.cross(down_normals, up_normals, dim=-1) + v_sine_of_angle = v_cross_product[..., 2] + + loss_convexity = - (h_sine_of_angle.mean() + v_sine_of_angle.mean()) + self.log("train/loss_convexity", loss_convexity) + loss += loss_convexity * self.C(self.cfg.loss.lambda_convex) + for name, value in self.cfg.loss.items(): self.log(f"train_params/{name}", self.C(value)) From 20a4df86be92847ded2174f803b8c28f5da2ca75 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Sun, 1 Sep 2024 12:15:15 -0400 Subject: [PATCH 03/14] NEW: add more prompt examples --- README.md | 11 +++++++++-- 1 file changed, 9 insertions(+), 2 deletions(-) diff --git a/README.md b/README.md index 3174aa13..c3363eca 100644 --- a/README.md +++ b/README.md @@ -79,10 +79,17 @@ For additional options please address the official installation instructions of ## Running generation The proccess of generating a shape is similar to the one described in the [threestudio](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#quickstart) documentation. -Make sure you are using the SDI config file, like below: +Make sure you are using the SDI config file, like below. +Here are a few examples with different prompts: ```sh -python launch.py --config configs/sdi.yaml --train --gpu 0 system.prompt_processor.prompt="a zoomed out DSLR photo of a hamburger" +python launch.py --config configs/sdi.yaml --train --gpu 0 system.prompt_processor.prompt="pumpkin head zombie, skinny, highly detailed, photorealistic" + +python launch.py --config configs/sdi.yaml --train --gpu 1 system.prompt_processor.prompt="a photograph of a ninja" + +python launch.py --config configs/sdi.yaml --train --gpu 2 system.prompt_processor.prompt="a zoomed out DSLR photo of a hamburger" + +python launch.py --config configs/sdi.yaml --train --gpu 3 system.prompt_processor.prompt="bagel filled with cream cheese and lox" ``` The results will be saved to `outputs/score-distillation-via-inversion/`. From 65b88c641b77ac35bcdefad0b7ceac72ab8f65eb Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Sun, 1 Sep 2024 12:16:21 -0400 Subject: [PATCH 04/14] UPD: readme --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index c3363eca..b8ba48e1 100644 --- a/README.md +++ b/README.md @@ -72,7 +72,7 @@ pip install ninja pip install -r requirements.txt ``` -⚠️ Newer versions of diffusers can break the generation, please make sure you are using `diffusers==0.19.3`.⚠️ +⚠️ Newer versions of diffusers can break the generation, please make sure you are using `diffusers==0.19.3`. For additional options please address the official installation instructions of Threestudio [here](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#installation) to install threestudio. From 5032fb39cf0bb057c5dbd41705f123278e160520 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Wed, 9 Oct 2024 15:42:14 -0400 Subject: [PATCH 05/14] UPD: readme --- README.md | 7 ++++++- ..._skinny_highly_detailed_photorealistic.gif | Bin 0 -> 2206851 bytes 2 files changed, 6 insertions(+), 1 deletion(-) create mode 100644 docs/Pumpkin_head_zombie_skinny_highly_detailed_photorealistic.gif diff --git a/README.md b/README.md index b8ba48e1..2bd0ed57 100644 --- a/README.md +++ b/README.md @@ -2,6 +2,11 @@

This is the official implementation of the paper

+

+ + ⚠️ The code is in beta version, please report any issues to the authors ⚠️ + +

Score Distillation via Reparametrized DDIM

@@ -18,7 +23,7 @@ Score Distillation via Reparametrized DDIM

- sample generation + sample generation

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zJweV3;OI+#%fdi#OvpAlU53Zh03WKK58^HPC;tE~ezc6dVPxgTy*RrpUSf74YkHV4Ik4aOIjdG3vZ)Gr?l+ss*!~*e(s|>V6_QrJ-|v)WEJvEb zh{!E^9|n~jOavU{Vxv}X>NFI_lapKWk<^goqCxuFUKvV5*h)rhx-KYs|8&+6U|Sub zf8$T@Dhn_z#iU^t*PQH+);vycQ1>~JKeWc40@VqyWB^;)U#aTL(;7=$eY96YDRu%n zA!CZWYJ~gi%rIpM6#nopJ1N@~0cIDoY=KXjsQ4be>$IT28#8Yn1sz^1p0>o2480C- zO~_cHu597=_gyBR8i#J#-UqkJOBu8F4N2PkTyT=#K;UbzUD1miD!oOvEJvW}RB4UD zze^jNb*FszfPdIw@TMsekPUR8fWqT>%js3aSp^G^!agqz=ACe-TSI^yhcYSR8#^b9?15MA{r)qR#Uewf?k9?Bq4F0vf{AT@Ukims-E6b|C zwx#svSc~QFyPX#vr~I5v)lzu5ZSrXLc8*0*;rs5`m7~~FpAP*+=H5|`pn`hZP~^gd zBI|Ac-&2WqpKaz|+^*@r{H8to>YX6u-nn7`$;tNVlYf6%qadbBU64uo0Ti=@Kh8%k WWy0iJaG8I#DMcpqN?|zQ)c*itKqPSh literal 0 HcmV?d00001 From 7451cf77c633c8eadf791154ac5d76df0fe73d7d Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Wed, 9 Oct 2024 15:47:14 -0400 Subject: [PATCH 06/14] UPD: readme --- README.md | 9 ++++----- 1 file changed, 4 insertions(+), 5 deletions(-) diff --git a/README.md b/README.md index 2bd0ed57..7375e5a8 100644 --- a/README.md +++ b/README.md @@ -2,16 +2,15 @@

    This is the official implementation of the paper

    +

    +Score Distillation via Reparametrized DDIM +

    +

    ⚠️ The code is in beta version, please report any issues to the authors ⚠️

    -

    -Score Distillation via Reparametrized DDIM -

    - -

    From 0d77a6f726145e16fd7db27e0b06419d94b14155 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Wed, 9 Oct 2024 16:00:25 -0400 Subject: [PATCH 07/14] UPD: readme --- README.md | 14 ++++++++------ 1 file changed, 8 insertions(+), 6 deletions(-) diff --git a/README.md b/README.md index 7375e5a8..7d57704a 100644 --- a/README.md +++ b/README.md @@ -2,14 +2,16 @@

    This is the official implementation of the paper

    -

    -Score Distillation via Reparametrized DDIM -

    + +
    +
      + +

      Score Distillation via Reparametrized DDIM

      +
      +

    - - ⚠️ The code is in beta version, please report any issues to the authors ⚠️ - + ⚠️ The code is in beta version, please report any issues to the authors ⚠️

    From 1ade495b80027171ba5e3167ba75dd9247175f31 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Wed, 6 Nov 2024 17:56:06 -0500 Subject: [PATCH 08/14] NEW: 2D experiments, independence from the diffusers version --- 2dplayground_SDI_version.ipynb | 417 ++++++++++++++++++ README.md | 14 +- configs/sdi.yaml | 2 +- output.png | Bin 0 -> 838290 bytes requirements.txt | 6 +- setup.py | 2 +- .../guidance/stable_diffusion_sdi_guidance.py | 234 +++++----- .../stable_diffusion_prompt_processor.py | 2 +- threestudio/systems/sdi.py | 75 +--- 9 files changed, 586 insertions(+), 166 deletions(-) create mode 100644 2dplayground_SDI_version.ipynb create mode 100644 output.png diff --git a/2dplayground_SDI_version.ipynb b/2dplayground_SDI_version.ipynb new file mode 100644 index 00000000..866d5244 --- /dev/null +++ b/2dplayground_SDI_version.ipynb @@ -0,0 +1,417 @@ +{ + "cells": [ + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Generate 2D Images using SDI\n", + "\n", + "This notebook demonstrates how to generate 2D images using SDI with 2 different approaches.\n", + "\n", + "1. **Cache $\\kappa_y^t$**\n", + "\n", + " Unlike 3D case, in 2D we can keep the history of the previously predicted noise and use it as $\\kappa_y^t$ from eq.10 in the paper.\n", + " This is the optimal solution, as unlike DDIM inversion it gives the exact solution of eq.8.\n", + " \n", + " *Use this method if the image does NOT get updated in-between the SDI iterations.*\n", + "\n", + "2. **DDIM inversion**\n", + "\n", + " If the image gets updated in-between the SDI iterations, $\\kappa_y^t$ from the previous method becomes invalid.\n", + " In this case, we can use DDIM inversion to estimate $\\kappa_y^t$ from the previous image and the current image.\n", + "\n", + " *Use this method if the image gets updated or you need smaller LRs.*\n", + "\n", + "At first, lets set everything up" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import os\n", + "os.environ['HF_HOME'] = \"/mnt/arteml/data/HugginFacesCache\"\n", + "\n", + "# NOTE: It is important to explicitly define a GPU. \n", + "# There is a bug in certain versions of the transformers library that can mess up the CLIP embeddings if the GPU is not explicitly specified.\n", + "os.environ['CUDA_VISIBLE_DEVICE'] = \"7\" " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "%reload_ext autoreload\n", + "%autoreload 2\n", + "\n", + "import os\n", + "import math\n", + "from tqdm import tqdm\n", + "import numpy as np\n", + "import random\n", + "import torch\n", + "import torch.nn as nn\n", + "import torch.nn.functional as F\n", + "from torch.optim.lr_scheduler import LambdaLR\n", + "import threestudio\n", + "import gc\n", + "import time\n", + "import io\n", + "\n", + "import matplotlib.pyplot as plt\n", + "from ipywidgets import interact, IntSlider, Output\n", + "from IPython.display import display, clear_output\n", + "from PIL import Image\n", + "\n", + "def get_cosine_schedule_with_warmup(optimizer, num_warmup_steps, num_training_steps, num_cycles: float = 0.5):\n", + " def lr_lambda(current_step):\n", + " if current_step < num_warmup_steps:\n", + " return float(current_step) / float(max(1, num_warmup_steps))\n", + " progress = float(current_step - num_warmup_steps) / float(max(1, num_training_steps - num_warmup_steps))\n", + " return max(0.0, 0.5 * (1.0 + math.cos(math.pi * float(num_cycles) * 2.0 * progress)))\n", + "\n", + " return LambdaLR(optimizer, lr_lambda, -1)\n", + "\n", + "def seed_everything(seed):\n", + " random.seed(seed)\n", + " os.environ['PYTHONHASHSEED'] = str(seed)\n", + " np.random.seed(seed)\n", + " torch.manual_seed(seed)\n", + " torch.cuda.manual_seed(seed)\n", + " \n", + "def figure2image(fig):\n", + " buf = io.BytesIO()\n", + " fig.savefig(buf)\n", + " buf.seek(0)\n", + " img = Image.open(buf)\n", + " return img" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "prompt = \"bagel filled with cream cheese and lox\"\n", + "n_iters = 1000\n", + "\n", + "config = {\n", + " 'max_iters': n_iters,\n", + " 'seed': 0,\n", + " 'scheduler': None,\n", + " 'mode': 'latent',\n", + " 'prompt_processor_type': 'stable-diffusion-prompt-processor',\n", + " 'prompt_processor': {\n", + " 'pretrained_model_name_or_path': \"stabilityai/stable-diffusion-2-1-base\",\n", + " 'prompt': prompt,\n", + " 'use_perp_neg': False,\n", + " },\n", + " 'guidance_type': 'stable-diffusion-sdi-guidance',\n", + " 'guidance': {\n", + " 'pretrained_model_name_or_path': \"stabilityai/stable-diffusion-2-1-base\",\n", + " 'guidance_scale': 7.5,\n", + " 'weighting_strategy': \"sds\",\n", + " 'min_step_percent': 0.02,\n", + " 'max_step_percent': 0.98,\n", + " 'trainer_max_steps': n_iters,\n", + " 'grad_clip': None,\n", + " # SDI parameters\n", + " 'enable_sdi': True,\n", + " 'inversion_guidance_scale': -7.5,\n", + " 'inversion_n_steps': 10,\n", + " 'inversion_eta': 0.3,\n", + " 't_anneal': True\n", + " },\n", + " 'latent': {\n", + " 'width': 64,\n", + " 'height': 64,\n", + " }\n", + "}\n", + "\n", + "batch = {\n", + " 'elevation': torch.Tensor([0]),\n", + " 'azimuth': torch.Tensor([0]),\n", + " 'camera_distances': torch.Tensor([1]),\n", + "}\n", + "\n", + "seed_everything(config['seed'])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "# just need to rerun the cell when you change guidance or prompt_processor\n", + "guidance = None\n", + "prompt_processor = None\n", + "gc.collect()\n", + "with torch.no_grad():\n", + " torch.cuda.empty_cache()\n", + "\n", + "guidance = threestudio.find(config['guidance_type'])(config['guidance'])\n", + "prompt_processor = threestudio.find(config['prompt_processor_type'])(config['prompt_processor'])\n", + "# prompt_processor.configure_text_encoder()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 1. **Cache $\\kappa_y^t$**\n", + "\n", + "Unlike 3D case, in 2D we can keep the history of the previously predicted noise and use it as $\\kappa_y^t$ from eq.10 in the paper.\n", + "This is the optimal solution, as unlike DDIM inversion it gives the exact solution of eq.8.\n", + "Note, that since we are still doing optimization in between the update steps, the noise becomes a little bit imperfect.\n", + "\n", + "If you want to achieve the exact match to DDIM, you can assigne latent to the predicted target directly instead of running optimization: \n", + "```python\n", + "latent = quiadance_output[\"target_latent\"]\n", + "```\n", + "\n", + "*This method is faster and more precise then DDIM inversion, but would not work if the images are being updated in between the iterations.*\n", + "\n", + "**Use this method if the image does NOT get updated in-between the SDI iterations.**" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "B = 1\n", + "lr = 1e-1\n", + "t_n_steps = 40\n", + "\n", + "gc.collect()\n", + "with torch.no_grad():\n", + " torch.cuda.empty_cache()\n", + "w, h = config['latent']['width'], config['latent']['height']\n", + "\n", + "\n", + "# Initialization\n", + "time = torch.tensor(B * [999], device=guidance.device)\n", + "init_noise = torch.randn(B, 4, h, w, device=guidance.device) * guidance.scheduler.init_noise_sigma\n", + "noise_pred, _, _ = guidance.predict_noise(\n", + " init_noise,\n", + " time,\n", + " prompt_processor(),\n", + " **batch,\n", + " guidance_scale=config['guidance']['guidance_scale']\n", + ")\n", + "latents_denoised = guidance.get_x0(init_noise, noise_pred, time).detach()\n", + "latent = nn.Parameter(latents_denoised)\n", + "\n", + "optimizer = torch.optim.Adam([latent], lr=lr, weight_decay=0)\n", + "num_steps = config['max_iters']\n", + "t_interval = n_iters // t_n_steps\n", + "img_array = []\n", + "\n", + "try:\n", + " for step in tqdm(range(num_steps + 1)):\n", + " guidance.update_step(epoch=0, global_step=step)\n", + " optimizer.zero_grad()\n", + "\n", + " if step % t_interval == 0:\n", + " guidance_output = guidance(\n", + " latent,\n", + " prompt_processor(), **batch, test_info=True, rgb_as_latents=True,\n", + " call_with_defined_noise=noise_pred\n", + " )\n", + " \n", + " loss = 0.5 * F.mse_loss(latent, guidance_output['target_latent'].detach(), reduction=\"mean\")\n", + " loss.backward()\n", + " optimizer.step()\n", + " noise_pred = guidance_output[\"noise_pred\"]\n", + " \n", + " if step % 5 == 0:\n", + " rgb = guidance.decode_latents(latent).permute(0, 2, 3, 1)\n", + " img_rgb = rgb.clamp(0, 1).detach().squeeze(0).cpu().numpy()\n", + "\n", + " fig, ax = plt.subplots(1, 4, figsize=(20, 5))\n", + " ax[0].imshow(img_rgb)\n", + " ax[1].imshow(guidance_output[\"target\"].cpu().numpy())\n", + " ax[2].imshow(guidance_output[\"noisy_img\"].cpu().numpy())\n", + " ax[3].imshow(guidance_output[\"noise_img\"].cpu().numpy())\n", + " ax[0].set_title('Current Image')\n", + " ax[1].set_title('Target Image')\n", + " ax[2].set_title('Noisy Image')\n", + " ax[3].set_title('Noise')\n", + " ax[0].axis('off')\n", + " ax[1].axis('off')\n", + " ax[2].axis('off')\n", + " ax[3].axis('off')\n", + " clear_output(wait=True)\n", + " plt.show()\n", + " img_array.append(figure2image(fig))\n", + "except KeyboardInterrupt:\n", + " pass\n", + "finally:\n", + " # browse the result\n", + " print(\"Optimizing process:\")\n", + " images = img_array\n", + " \n", + " if len(images) > 0:\n", + " # Set up the widgets\n", + " slider = IntSlider(min=0, max=len(images)-1, step=1, value=1)\n", + " output = Output()\n", + "\n", + " def display_image(index):\n", + " with output:\n", + " output.clear_output(wait=True)\n", + " display(images[index])\n", + " \n", + " # Link the slider to the display function\n", + " interact(display_image, index=slider)\n", + "\n", + " # Display the widgets\n", + " # display(slider)\n", + " display(output)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 2. **DDIM inversion**\n", + "This is the same approach we use in 3D.\n", + "\n", + "If the image gets updated in-between the SDI iterations, $\\kappa_y^t$ from the previous method becomes invalid.\n", + "In this case, we can use DDIM inversion to estimate $\\kappa_y^t$ from the previous image and the current image. This is the same approach we use in 3D.\n", + "\n", + "*Use this method if the image gets updated or you need smaller LRs.*" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "B = 1\n", + "lr = 1e-1\n", + "t_n_steps = 40\n", + "\n", + "gc.collect()\n", + "with torch.no_grad():\n", + " torch.cuda.empty_cache()\n", + "w, h = config['latent']['width'], config['latent']['height']\n", + "\n", + "# Initialization\n", + "time = torch.tensor(B * [999], device=guidance.device)\n", + "init_noise = torch.randn(B, 4, h, w, device=guidance.device) * guidance.scheduler.init_noise_sigma\n", + "noise_pred, _, _ = guidance.predict_noise(\n", + " init_noise,\n", + " time,\n", + " prompt_processor(),\n", + " **batch,\n", + " guidance_scale=config['guidance']['guidance_scale']\n", + ")\n", + "latents_denoised = guidance.get_x0(init_noise, noise_pred, time).detach()\n", + "latent = nn.Parameter(latents_denoised)\n", + "\n", + "optimizer = torch.optim.Adam([latent], lr=lr, weight_decay=0)\n", + "num_steps = config['max_iters']\n", + "t_interval = n_iters // t_n_steps\n", + "img_array = []\n", + "\n", + "try:\n", + " for step in tqdm(range(num_steps + 1)):\n", + " guidance.update_step(epoch=0, global_step=step)\n", + " optimizer.zero_grad()\n", + "\n", + " if step % t_interval == 0:\n", + " guidance_output = guidance(\n", + " guidance.decode_latents(latent).permute(0, 2, 3, 1), # project through the decoder to regulirize the latents\n", + " prompt_processor(), **batch, test_info=True # rgb_as_latents=True, \n", + " )\n", + " \n", + " loss = 0.5 * F.mse_loss(latent, guidance_output['target_latent'].detach(), reduction=\"mean\")\n", + " loss.backward()\n", + " # guidance_output[\"loss_sdi\"].backward()\n", + " optimizer.step()\n", + " noise_pred = guidance_output[\"noise_pred\"]\n", + " \n", + " if step % 5 == 0:\n", + " rgb = guidance.decode_latents(latent).permute(0, 2, 3, 1)\n", + " img_rgb = rgb.clamp(0, 1).detach().squeeze(0).cpu().numpy()\n", + "\n", + " fig, ax = plt.subplots(1, 4, figsize=(20, 5))\n", + " ax[0].imshow(img_rgb)\n", + " ax[1].imshow(guidance_output[\"target\"].cpu().numpy())\n", + " ax[2].imshow(guidance_output[\"noisy_img\"].cpu().numpy())\n", + " ax[3].imshow(guidance_output[\"noise_img\"].cpu().numpy())\n", + " ax[0].set_title('Current Image')\n", + " ax[1].set_title('Target Image')\n", + " ax[2].set_title('Noisy Image')\n", + " ax[3].set_title('Noise')\n", + " ax[0].axis('off')\n", + " ax[1].axis('off')\n", + " ax[2].axis('off')\n", + " ax[3].axis('off')\n", + " clear_output(wait=True)\n", + " plt.show()\n", + " img_array.append(figure2image(fig))\n", + "except KeyboardInterrupt:\n", + " pass\n", + "finally:\n", + " # browse the result\n", + " print(\"Optimizing process:\")\n", + " images = img_array\n", + " \n", + " if len(images) > 0:\n", + " # Set up the widgets\n", + " slider = IntSlider(min=0, max=len(images)-1, step=1, value=1)\n", + " output = Output()\n", + "\n", + " def display_image(index):\n", + " with output:\n", + " output.clear_output(wait=True)\n", + " display(images[index])\n", + " \n", + " # Link the slider to the display function\n", + " interact(display_image, index=slider)\n", + "\n", + " # Display the widgets\n", + " # display(slider)\n", + " display(output)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.19" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/README.md b/README.md index 7d57704a..3d35030a 100644 --- a/README.md +++ b/README.md @@ -10,10 +10,6 @@ -

    - ⚠️ The code is in beta version, please report any issues to the authors ⚠️ -

    -

    @@ -78,9 +74,6 @@ pip install ninja pip install -r requirements.txt ``` -⚠️ Newer versions of diffusers can break the generation, please make sure you are using `diffusers==0.19.3`. - - For additional options please address the official installation instructions of Threestudio [here](https://github.com/threestudio-project/threestudio?tab=readme-ov-file#installation) to install threestudio. ## Running generation @@ -132,6 +125,13 @@ inversion_eta: 0.3 # random noise added to in the end of the inversion process t_anneal: true # if true - timestep t is annealed from 0.98 to 0.2 instead of sampled from U[0.2, 0.98] like in SDS ``` +## 2D Generation + +There are 2 main methods that allow to perform score distialltion in 2D with the insights from our paper. +The first one, as in 3D case, is inferring noise with DDIM inversion. +Absence of other views, however, allows us to use a second method - caching of $\kappa$, which is also provided in the notebook. +Please conuslt `2dplayground_SDI_version.ipynb` for more details. + ## Citing If you find our project useful, please consider citing it: diff --git a/configs/sdi.yaml b/configs/sdi.yaml index 3f685a0e..37fd1f89 100644 --- a/configs/sdi.yaml +++ b/configs/sdi.yaml @@ -69,7 +69,7 @@ system: pretrained_model_name_or_path: "stabilityai/stable-diffusion-2-1-base" guidance_scale: 7.5 weighting_strategy: sds - min_step_percent: 0.32 + min_step_percent: 0.25 max_step_percent: 0.98 # SDI parameters diff --git a/output.png b/output.png new file mode 100644 index 0000000000000000000000000000000000000000..b2ad39b8c5a4baa9bd7b9246b970c9d5278fa143 GIT binary patch literal 838290 zcmaHSRZtyGv@Q_b-5r9vySryYaCdjt5Fog_y9IZ5*tk0zNpJ}c8;8re5BKT*=V5xP zX1aT(XKK}2pLC>}iYy8uAtD3>1d6=YTGeOBC`*p z|5uYwc*-gW^#wlCK2p)S&SH z82mZw?ra3by2yVo0X;|tc^v$okEi(c$Z0CqiuS*K1PsZ>fd5_q#d{1qDes>pZ&YY> z7zK1Y3_EcI+yT>XD@9Tm5e45OJa?#qb1*4OBcQo(!}_)fnIL|)z*b9}&8-w+XxI*v 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zhdI6?irPhIP>U%ctb%8ZlGejfpv!kngxa!GmRcyWn`YA~DFdKEY?7g6 z2=wM5%mrklQbVjkC_(0ZLdhiT7vw^8+?un>S+~wco^-?yoSYTKhMCHyVQ1@h(l0CC zYuuW1Q;9C0n+|QOjeA?LT@7n0M<+SpFC)(Z$A}PFx1GL4XScMZMEaB~?*0<_YsnC` zq_nhvc^3(v2Bb9x*hp#2H?2)WnNo&oFGh8nL`n__$m|Y*~gogMR3w z@hG`cy171*kK6Jiiyp82i)c&!5d*!AR)=bC*Qtj3()_5i#$vy;1nqfBBFN wJpNaPaIohR7_0wB?yjX&aHpfKz7UUo9nAKo7cF&WVcVLiY90O$yOGynhq literal 0 HcmV?d00001 diff --git a/requirements.txt b/requirements.txt index 6d4d33a1..17b0e37e 100644 --- a/requirements.txt +++ b/requirements.txt @@ -4,8 +4,8 @@ jaxtyping typeguard git+https://github.com/KAIR-BAIR/nerfacc.git@v0.5.2 git+https://github.com/NVlabs/tiny-cuda-nn/#subdirectory=bindings/torch -diffusers==0.19.3 #<0.20 -transformers==4.28.1 +diffusers +transformers accelerate opencv-python tensorboard @@ -23,6 +23,8 @@ wandb gradio==4.11.0 git+https://github.com/ashawkey/envlight.git torchmetrics +IPython +ipywidgets # deepfloyd xformers diff --git a/setup.py b/setup.py index 6f31c1dc..0a734c81 100644 --- a/setup.py +++ b/setup.py @@ -2,7 +2,7 @@ setup( name="threestudio", - version='"0.2.3"', # the current version of your package + version='0.2.3', # the current version of your package packages=find_packages(), # automatically discover all packages and subpackages url="https://github.com/threestudio-project/threestudio", # replace with the URL of your project author="Yuan-Chen Guo and Ruizhi Shao and Ying-Tian Liu and Christian Laforte and Vikram Voleti and Guan Luo and Chia-Hao Chen and Zi-Xin Zou and Chen Wang and Yan-Pei Cao and Song-Hai Zhang", # replace with your name diff --git a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py index 9e55c3a7..ae796dd4 100644 --- a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py +++ b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py @@ -1,5 +1,8 @@ from dataclasses import dataclass, field from dataclasses import dataclass, field +import time +import random +import numpy as np import torch import torch.nn as nn @@ -8,6 +11,7 @@ from diffusers.utils.import_utils import is_xformers_available from tqdm import tqdm +from extern.ldm_zero123 import guidance import threestudio from threestudio.models.prompt_processors.base import PromptProcessorOutput from threestudio.utils.base import BaseObject @@ -20,7 +24,7 @@ class StableDiffusionSDIGuidance(BaseObject): @dataclass class Config(BaseObject.Config): - pretrained_model_name_or_path: str = "runwayml/stable-diffusion-v1-5" + pretrained_model_name_or_path: str = "stabilityai/stable-diffusion-2-1-base" enable_memory_efficient_attention: bool = False enable_sequential_cpu_offload: bool = False enable_attention_slicing: bool = False @@ -186,6 +190,7 @@ def decode_latents( image = (image * 0.5 + 0.5).clamp(0, 1) return image.to(input_dtype) + @torch.cuda.amp.autocast(enabled=False) @torch.no_grad() def predict_noise( self, @@ -196,6 +201,7 @@ def predict_noise( azimuth: Float[Tensor, "B"], camera_distances: Float[Tensor, "B"], guidance_scale: float = 1.0, + text_embeddings: Optional[Float[Tensor, "..."]] = None, ): batch_size = elevation.shape[0] @@ -226,16 +232,18 @@ def predict_noise( e_i_neg = noise_pred_neg[i::n_negative_prompts] - noise_pred_uncond accum_grad += neg_guidance_weights[:, i].view( -1, 1, 1, 1 - ) * perpendicular_component(e_i_neg, e_pos) + ).to(e_i_neg.device) * perpendicular_component(e_i_neg, e_pos) noise_pred = noise_pred_uncond + guidance_scale * ( e_pos + accum_grad ) else: neg_guidance_weights = None - text_embeddings = prompt_utils.get_text_embeddings( - elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting - ) + + if text_embeddings is None: + text_embeddings = prompt_utils.get_text_embeddings( + elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting + ) # predict the noise residual with unet, NO grad! with torch.no_grad(): # pred noise @@ -246,7 +254,6 @@ def predict_noise( encoder_hidden_states=text_embeddings, ) - # perform guidance (high scale from paper!) noise_pred_text, noise_pred_uncond = noise_pred.chunk(2) noise_pred = noise_pred_text + guidance_scale * ( noise_pred_text - noise_pred_uncond @@ -254,24 +261,102 @@ def predict_noise( return noise_pred, neg_guidance_weights, text_embeddings + def ddim_inversion_step( + self, + model_output: torch.FloatTensor, + timestep: int, + prev_timestep: int, + sample: torch.FloatTensor + ) -> torch.FloatTensor: + # 1. compute alphas, betas + # change original implementation to exactly match noise levels for analogous forward process + alpha_prod_t = self.inverse_scheduler.alphas_cumprod[timestep] if timestep >= 0 else self.inverse_scheduler.initial_alpha_cumprod + alpha_prod_t_prev = self.inverse_scheduler.alphas_cumprod[prev_timestep] + + beta_prod_t = 1 - alpha_prod_t + + # 2. compute predicted original sample from predicted noise also called + # "predicted x_0" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf + if self.inverse_scheduler.config.prediction_type == "epsilon": + pred_original_sample = (sample - beta_prod_t ** (0.5) * model_output) / alpha_prod_t ** (0.5) + pred_epsilon = model_output + elif self.inverse_scheduler.config.prediction_type == "sample": + pred_original_sample = model_output + pred_epsilon = (sample - alpha_prod_t ** (0.5) * pred_original_sample) / beta_prod_t ** (0.5) + elif self.inverse_scheduler.config.prediction_type == "v_prediction": + pred_original_sample = (alpha_prod_t**0.5) * sample - (beta_prod_t**0.5) * model_output + pred_epsilon = (alpha_prod_t**0.5) * model_output + (beta_prod_t**0.5) * sample + else: + raise ValueError( + f"prediction_type given as {self.inverse_scheduler.config.prediction_type} must be one of `epsilon`, `sample`, or" + " `v_prediction`" + ) + # 3. Clip or threshold "predicted x_0" + if self.inverse_scheduler.config.clip_sample: + pred_original_sample = pred_original_sample.clamp( + -self.inverse_scheduler.config.clip_sample_range, self.inverse_scheduler.config.clip_sample_range + ) + # 4. compute "direction pointing to x_t" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf + pred_sample_direction = (1 - alpha_prod_t_prev) ** (0.5) * pred_epsilon + + # 5. compute x_t without "random noise" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf + prev_sample = alpha_prod_t_prev ** (0.5) * pred_original_sample + pred_sample_direction + + # 6. Add noise to the sample + variance = self.scheduler._get_variance(prev_timestep, timestep) ** (0.5) + prev_sample += self.cfg.inversion_eta * torch.randn_like(prev_sample) * variance + + return prev_sample + + def get_inversion_timesteps(self, invert_to_t, B): + n_training_steps = self.inverse_scheduler.config.num_train_timesteps + effective_n_inversion_steps = self.cfg.inversion_n_steps #int((n_training_steps / invert_to_t) * self.cfg.inversion_n_steps) + + if self.inverse_scheduler.config.timestep_spacing == "leading": + step_ratio = n_training_steps // effective_n_inversion_steps + timesteps = (np.arange(0, effective_n_inversion_steps) * step_ratio).round().copy().astype(np.int64) + timesteps += self.inverse_scheduler.config.steps_offset + elif self.inverse_scheduler.config.timestep_spacing == "trailing": + step_ratio = n_training_steps / effective_n_inversion_steps + timesteps = np.round(np.arange(n_training_steps, 0, -step_ratio)[::-1]).astype(np.int64) + timesteps -= 1 + else: + raise ValueError( + f"{self.config.timestep_spacing} is not supported. Please make sure to choose one of 'leading' or 'trailing'." + ) + # use only timesteps before invert_to_t + timesteps = timesteps[timesteps < int(invert_to_t)] + + # Roll timesteps array by one to reflect reversed origin and destination semantics for each step + timesteps = np.concatenate([[int(timesteps[0] - step_ratio)], timesteps]) + timesteps = torch.from_numpy(timesteps).to(self.device) + + # Add the last step + delta_t = int(random.random() * self.inverse_scheduler.config.num_train_timesteps // self.cfg.inversion_n_steps) + last_t = torch.tensor( + min( #timesteps[-1] + self.inverse_scheduler.config.num_train_timesteps // self.inverse_scheduler.num_inference_steps, + invert_to_t + delta_t, + self.inverse_scheduler.config.num_train_timesteps - 1 + ) + , device=self.device) + timesteps = torch.cat([timesteps, last_t.repeat([B])]) + return timesteps + @torch.no_grad() def invert_noise(self, start_latents, invert_to_t, prompt_utils, elevation, azimuth, camera_distances): latents = start_latents.clone() B = start_latents.shape[0] - timesteps = self.inverse_scheduler.timesteps[self.inverse_scheduler.timesteps < invert_to_t] - - inversion_eta = self.cfg.inversion_eta - for t in timesteps: + timesteps = self.get_inversion_timesteps(invert_to_t, B) + for t, next_t in zip(timesteps[:-1], timesteps[1:]): noise_pred, _, _ = self.predict_noise(latents, t.repeat([B]), prompt_utils, elevation, azimuth, camera_distances, guidance_scale=self.cfg.inversion_guidance_scale) - latents = self.inverse_scheduler.step(noise_pred, t, latents).prev_sample - - prev_t = t + self.inverse_scheduler.config.num_train_timesteps // self.inverse_scheduler.num_inference_steps - # prev_t = prev_t.clamp(0, self.inverse_scheduler.config.num_train_timesteps - 1) - variance = self.scheduler._get_variance(prev_t, t) ** (0.5) - latents += inversion_eta * torch.randn_like(latents) * variance - return latents + latents = self.ddim_inversion_step(noise_pred, t, next_t, latents) + + # remap the noise from t+delta_t to t + found_noise = self.get_noise_from_target(start_latents, latents, next_t) + + return latents, found_noise def get_noise_from_target(self, target, cur_xt, t): alpha_prod_t = self.scheduler.alphas_cumprod[t] @@ -291,17 +376,18 @@ def get_x0(self, original_samples, noise_pred, t): def compute_grad_sdi( self, latents: Float[Tensor, "B 4 64 64"], - image: Float[Tensor, "B 3 512 512"], t: Int[Tensor, "B"], prompt_utils: PromptProcessorOutput, elevation: Float[Tensor, "B"], azimuth: Float[Tensor, "B"], camera_distances: Float[Tensor, "B"], + call_with_defined_noise: Optional[Float[Tensor, "B 4 64 64"]] = None, ): - - if self.cfg.enable_sdi: - latents_noisy = self.invert_noise(latents, t, prompt_utils, elevation, azimuth, camera_distances) - noise = self.get_noise_from_target(latents, latents_noisy, t) + if call_with_defined_noise is not None: + noise = call_with_defined_noise.clone() + latents_noisy = self.scheduler.add_noise(latents, noise, t) + elif self.cfg.enable_sdi: + latents_noisy, noise = self.invert_noise(latents, t, prompt_utils, elevation, azimuth, camera_distances) else: noise = torch.randn_like(latents) latents_noisy = self.scheduler.add_noise(latents, noise, t) @@ -321,13 +407,15 @@ def compute_grad_sdi( guidance_eval_utils = { "use_perp_neg": prompt_utils.use_perp_neg, "neg_guidance_weights": neg_guidance_weights, - "text_embeddings": text_embeddings, "t_orig": t, "latents_noisy": latents_noisy, "noise_pred": noise_pred, + "elevation": elevation, + "azimuth": azimuth, + "camera_distances": camera_distances, } - return latents_denoised, latents_noisy, guidance_eval_utils + return latents_denoised, latents_noisy, noise, guidance_eval_utils def __call__( self, @@ -338,7 +426,8 @@ def __call__( camera_distances: Float[Tensor, "B"], rgb_as_latents=False, guidance_eval=False, - test_call=False, + test_info=False, + call_with_defined_noise=None, **kwargs, ): batch_size = rgb.shape[0] @@ -349,9 +438,7 @@ def __call__( rgb_BCHW, (512, 512), mode="bilinear", align_corners=False ) if rgb_as_latents: - latents = F.interpolate( - rgb_BCHW, (64, 64), mode="bilinear", align_corners=False - ) + latents = rgb else: # encode image into latents with vae latents = self.encode_images(rgb_BCHW_512) @@ -364,19 +451,16 @@ def __call__( dtype=torch.long, device=self.device, ) - - target, noisy_img, guidance_eval_utils = self.compute_grad_sdi( + + target, noisy_img, noise, guidance_eval_utils = self.compute_grad_sdi( latents, - rgb_BCHW_512, t, prompt_utils, elevation, azimuth, camera_distances, + call_with_defined_noise=call_with_defined_noise, ) - - if test_call: - return target, noisy_img # loss = SpecifyGradient.apply(latents, grad) # SpecifyGradient is not straghtforward, use a reparameterization trick instead @@ -390,9 +474,17 @@ def __call__( "min_step": self.min_step, "max_step": self.max_step, } + + if test_info: + guidance_out["target"] = self.decode_latents(target)[0].permute(1, 2, 0) + guidance_out["target_latent"] = target + guidance_out["noisy_img"] = self.decode_latents(noisy_img)[0].permute(1, 2, 0) + guidance_out["noise_img"] = self.decode_latents(noise)[0].permute(1, 2, 0) + guidance_out["noise_pred"] = guidance_eval_utils['noise_pred'] + return guidance_out if guidance_eval: - guidance_eval_out = self.guidance_eval(**guidance_eval_utils) + guidance_eval_out = self.guidance_eval(**guidance_eval_utils, prompt_utils=prompt_utils) texts = [] for n, e, a, c in zip( guidance_eval_out["noise_levels"], elevation, azimuth, camera_distances @@ -402,62 +494,8 @@ def __call__( ) guidance_eval_out.update({"texts": texts}) guidance_out.update({"eval": guidance_eval_out}) - return guidance_out - @torch.cuda.amp.autocast(enabled=False) - @torch.no_grad() - def get_noise_pred( - self, - latents_noisy, - t, - text_embeddings, - use_perp_neg=False, - neg_guidance_weights=None, - ): - batch_size = latents_noisy.shape[0] - - if use_perp_neg: - # pred noise - latent_model_input = torch.cat([latents_noisy] * 4, dim=0) - noise_pred = self.forward_unet( - latent_model_input, - torch.cat([t.reshape(1)] * 4).to(self.device), - encoder_hidden_states=text_embeddings, - ) # (4B, 3, 64, 64) - - noise_pred_text = noise_pred[:batch_size] - noise_pred_uncond = noise_pred[batch_size : batch_size * 2] - noise_pred_neg = noise_pred[batch_size * 2 :] - - e_pos = noise_pred_text - noise_pred_uncond - accum_grad = 0 - n_negative_prompts = neg_guidance_weights.shape[-1] - for i in range(n_negative_prompts): - e_i_neg = noise_pred_neg[i::n_negative_prompts] - noise_pred_uncond - accum_grad += neg_guidance_weights[:, i].view( - -1, 1, 1, 1 - ) * perpendicular_component(e_i_neg, e_pos) - - noise_pred = noise_pred_uncond + self.cfg.guidance_scale * ( - e_pos + accum_grad - ) - else: - # pred noise - latent_model_input = torch.cat([latents_noisy] * 2, dim=0) - noise_pred = self.forward_unet( - latent_model_input, - torch.cat([t.reshape(1)] * 2).to(self.device), - encoder_hidden_states=text_embeddings, - ) - # perform guidance (high scale from paper!) - noise_pred_text, noise_pred_uncond = noise_pred.chunk(2) - noise_pred = noise_pred_text + self.cfg.guidance_scale * ( - noise_pred_text - noise_pred_uncond - ) - - return noise_pred - @torch.cuda.amp.autocast(enabled=False) @torch.no_grad() def guidance_eval( @@ -466,6 +504,10 @@ def guidance_eval( text_embeddings, latents_noisy, noise_pred, + prompt_utils, + elevation, + azimuth, + camera_distances, use_perp_neg=False, neg_guidance_weights=None, ): @@ -505,18 +547,10 @@ def guidance_eval( latents_final = [] for b, i in enumerate(idxs): latents = latents_1step[b : b + 1] - text_emb = ( - text_embeddings[ - [b, b + len(idxs), b + 2 * len(idxs), b + 3 * len(idxs)], ... - ] - if use_perp_neg - else text_embeddings[[b, b + len(idxs)], ...] - ) - neg_guid = neg_guidance_weights[b : b + 1] if use_perp_neg else None for t in tqdm(self.scheduler.timesteps[i + 1 :], leave=False): # pred noise - noise_pred = self.get_noise_pred( - latents, t, text_emb, use_perp_neg, neg_guid + noise_pred, _, _ = self.predict_noise( + latents, t, prompt_utils, elevation, azimuth, camera_distances, guidance_scale=1.0 ) # get prev latent latents = self.scheduler.step(noise_pred, t, latents, eta=1)[ @@ -563,3 +597,5 @@ def update_step(self, epoch: int, global_step: int, on_load_weights: bool = Fals min_step_percent=C(self.cfg.min_step_percent, epoch, global_step), max_step_percent=C(self.cfg.max_step_percent, epoch, global_step), ) + + # print("Epoch: ", epoch, "Global step: ", global_step, "Min step: ", self.min_step, "Max step: ", self.max_step) diff --git a/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py b/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py index 91b9eebe..3b3d8412 100644 --- a/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py +++ b/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py @@ -78,7 +78,7 @@ def spawn_func(pretrained_model_name_or_path, prompts, cache_dir): text_encoder = CLIPTextModel.from_pretrained( pretrained_model_name_or_path, subfolder="text_encoder", - device_map="auto", + device_map="cuda:0", ) with torch.no_grad(): diff --git a/threestudio/systems/sdi.py b/threestudio/systems/sdi.py index 7fec1cdf..a6df3b79 100644 --- a/threestudio/systems/sdi.py +++ b/threestudio/systems/sdi.py @@ -112,41 +112,10 @@ def validation_step(self, batch, batch_idx): out = self(batch) with torch.no_grad(): - pred_x0_latent, noisy_latent = self.guidance( - out["comp_rgb"], self.prompt_processor(), **batch, rgb_as_latents=False, test_call=True + guidance_output = self.guidance( + out["comp_rgb"], self.prompt_processor(), **batch, rgb_as_latents=False, test_info=True ) - - # self.save_image_grid( - # f"it{self.true_global_step}-{batch['index'][0]}.png", - # [ - # { - # "type": "rgb", - # "img": out["comp_rgb"][0], - # "kwargs": {"data_format": "HWC"}, - # }, - # ] - # + ( - # [ - # { - # "type": "rgb", - # "img": out["comp_normal"][0], - # "kwargs": {"data_format": "HWC", "data_range": (0, 1)}, - # } - # ] - # if "comp_normal" in out - # else [] - # ) - # + [ - # { - # "type": "grayscale", - # "img": out["opacity"][0, :, :, 0], - # "kwargs": {"cmap": None, "data_range": (0, 1)}, - # }, - # ], - # name="validation_step", - # step=self.true_global_step, - # ) - + self.save_image_grid( f"it{self.true_global_step}-{batch['index'][0]}.png", [ @@ -196,45 +165,41 @@ def validation_step(self, batch, batch_idx): "kwargs": {"cmap": None, "data_range": (0, 1)}, }, ] - # + [ - # { - # "type": "grayscale", - # "img": rescaled_nerf_depth[0, :, :, 0], - # "kwargs": {"cmap": None, "data_range": (0, 1)}, - # }, - # ] + [ { "type": "rgb", - "img": self.guidance.decode_latents(noisy_latent)[0].permute(1, 2, 0), + "img": guidance_output["noisy_img"], "kwargs": {"data_format": "HWC"}, }, ] + [ { "type": "rgb", - "img": self.guidance.decode_latents(pred_x0_latent)[0].permute(1, 2, 0), + "img": guidance_output["noise_img"], "kwargs": {"data_format": "HWC"}, }, ] + [ { "type": "rgb", - "img": self.guidance.decode_latents(pred_x0_latent)[0].permute(1, 2, 0) - out["comp_rgb"][0], + "img": guidance_output["target"], + "kwargs": {"data_format": "HWC"}, + }, + ] + + [ + { + "type": "rgb", + "img": guidance_output["target"] - out["comp_rgb"][0], + "kwargs": {"data_format": "HWC"}, + }, + ] + + [ + { + "type": "rgb", + "img": out["comp_rgb"][0] - guidance_output["target"], "kwargs": {"data_format": "HWC"}, }, ] - + ( - [ - { - "type": "grayscale", - "img": predicted_depth[0, :, :, 0], - "kwargs": {"cmap": None, "data_range": (0, 1)}, - } - ] - if "lambda_depth" in self.cfg.loss - else [] - ) , name="validation_step", step=self.true_global_step, From aa09ef99ee6c8eb4a3b69a25e937133c77ec2ef6 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Wed, 6 Nov 2024 18:12:39 -0500 Subject: [PATCH 09/14] UPD: add example outputs --- 2dplayground_SDI_version.ipynb | 168 +++++++++++++++++++++++++++++++-- 1 file changed, 160 insertions(+), 8 deletions(-) diff --git a/2dplayground_SDI_version.ipynb b/2dplayground_SDI_version.ipynb index 866d5244..7b827128 100644 --- a/2dplayground_SDI_version.ipynb +++ b/2dplayground_SDI_version.ipynb @@ -33,7 +33,6 @@ "outputs": [], "source": [ "import os\n", - "os.environ['HF_HOME'] = \"/mnt/arteml/data/HugginFacesCache\"\n", "\n", "# NOTE: It is important to explicitly define a GPU. \n", "# There is a bug in certain versions of the transformers library that can mess up the CLIP embeddings if the GPU is not explicitly specified.\n", @@ -42,7 +41,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 7, "metadata": {}, "outputs": [], "source": [ @@ -145,9 +144,42 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 4, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Loading Stable Diffusion ...\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "a3a8cc26cf0344ddb958ece770a54459", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Loading pipeline components...: 0%| | 0/4 [00:00" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "100%|██████████| 1001/1001 [02:11<00:00, 7.61it/s]" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Optimizing process:\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "c3748d9da03649dc887d47d0c817b21a", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(IntSlider(value=1, description='index', max=200), Output()), _dom_classes=('widget-inter…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "eca655e71a884cf5b7689b46ddcdcd74", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Output()" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], "source": [ "B = 1\n", "lr = 1e-1\n", @@ -292,9 +384,69 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 6, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": 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", 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    " + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "100%|██████████| 1001/1001 [02:25<00:00, 6.87it/s]" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Optimizing process:\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "5d33bc3f65094911b13d195c4583c4ed", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(IntSlider(value=1, description='index', max=200), Output()), _dom_classes=('widget-inter…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "a79157c0cd184a458a870929b158860a", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Output()" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], "source": [ "B = 1\n", "lr = 1e-1\n", From 4facc13f04e15aeac0e3a83d04f00c721f99d7ee Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Fri, 8 Nov 2024 18:50:55 -0500 Subject: [PATCH 10/14] UPD: cleanup for merge to threestudio --- requirements.txt | 4 ++-- .../models/guidance/stable_diffusion_sdi_guidance.py | 2 -- .../models/materials/diffuse_with_point_light_material.py | 7 +------ .../prompt_processors/stable_diffusion_prompt_processor.py | 2 +- 4 files changed, 4 insertions(+), 11 deletions(-) diff --git a/requirements.txt b/requirements.txt index 17b0e37e..94f5c264 100644 --- a/requirements.txt +++ b/requirements.txt @@ -4,8 +4,8 @@ jaxtyping typeguard git+https://github.com/KAIR-BAIR/nerfacc.git@v0.5.2 git+https://github.com/NVlabs/tiny-cuda-nn/#subdirectory=bindings/torch -diffusers -transformers +diffusers<0.20 +transformers==4.28.1 accelerate opencv-python tensorboard diff --git a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py index ae796dd4..020dafe4 100644 --- a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py +++ b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py @@ -597,5 +597,3 @@ def update_step(self, epoch: int, global_step: int, on_load_weights: bool = Fals min_step_percent=C(self.cfg.min_step_percent, epoch, global_step), max_step_percent=C(self.cfg.max_step_percent, epoch, global_step), ) - - # print("Epoch: ", epoch, "Global step: ", global_step, "Min step: ", self.min_step, "Max step: ", self.max_step) diff --git a/threestudio/models/materials/diffuse_with_point_light_material.py b/threestudio/models/materials/diffuse_with_point_light_material.py index db9b08c0..327cd4b7 100644 --- a/threestudio/models/materials/diffuse_with_point_light_material.py +++ b/threestudio/models/materials/diffuse_with_point_light_material.py @@ -91,12 +91,7 @@ def forward( else: shading = "diffuse" else: - shading = "albedo" - # if self.ambient_only: - # shading = "albedo" - # else: - # # return shaded color by default in evaluation - # shading = "diffuse" + shading = "albedo" # test time visualization only with ambient lighting # multiply by 0 to prevent checking for unused parameters in DDP if shading == "albedo": diff --git a/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py b/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py index 3b3d8412..91b9eebe 100644 --- a/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py +++ b/threestudio/models/prompt_processors/stable_diffusion_prompt_processor.py @@ -78,7 +78,7 @@ def spawn_func(pretrained_model_name_or_path, prompts, cache_dir): text_encoder = CLIPTextModel.from_pretrained( pretrained_model_name_or_path, subfolder="text_encoder", - device_map="cuda:0", + device_map="auto", ) with torch.no_grad(): From c4c32e07fc9997eb410a706dddfdd50832387d56 Mon Sep 17 00:00:00 2001 From: Artem Lukoyanov Date: Fri, 8 Nov 2024 19:30:36 -0500 Subject: [PATCH 11/14] Update README.md to include SDI --- README.md | 43 ++++++++++++++++++++++++++++++++++++++----- 1 file changed, 38 insertions(+), 5 deletions(-) diff --git a/README.md b/README.md index 5ce9701d..a6413c2b 100644 --- a/README.md +++ b/README.md @@ -13,12 +13,14 @@ threestudio is a unified framework for 3D content creation from text prompts, si
    threestudio
    -threestudio -threestudio +threestudio +threestudio +threestudio
    -threestudio -threestudio +threestudio +threestudio +threestudio
    threestudio @@ -31,7 +33,7 @@ threestudio is a unified framework for 3D content creation from text prompts, si 👆 Results obtained from methods implemented by threestudio 👆
    |
    ProlificDreamer | DreamFusion | Magic3D | SJC | Latent-NeRF | Fantasia3D | TextMesh |
    -| Zero-1-to-3 | Magic123 | HiFA | +| Zero-1-to-3 | Magic123 | HiFA | SDI |
    | InstructNeRF2NeRF | Control4D |
    @@ -68,6 +70,7 @@ threestudio is a unified framework for 3D content creation from text prompts, si
    ## News +- 08/11/2024: Thank [Artem Lukoianov](https://github.com/ottogin) for implementation of [Score Distillation via Reparametrized DDIM](https://lukoianov.com/sdi)! Text-to-3D module is added to Threestudio as well as a notebook with 2D score distillation experiments. - 21/10/2024: Thank [Amir Barda](https://github.com/amirbarda) for implementation of [MagicClay](https://github.com/amirbarda/MagicClay)! Follow the instructions on its website to give it a try. - 12/03/2024: Thank [Matthew Kwak](https://github.com/mskwak01) and [Inès Hyeonsu Kim](https://github.com/Ines-Hyeonsu-Kim) for implementation of [3DFuse](https://github.com/KU-CVLAB/3DFuse-threestudio)! Follow the instructions on its website to give it a try. - 08/03/2024: Thank [Xinhua Cheng](https://github.com/cxh0519/) for implementation of [GaussianDreamer](https://github.com/cxh0519/threestudio-gaussiandreamer)! Follow the instructions on its website to give it a try. @@ -241,6 +244,36 @@ For feature requests, bug reports, or discussions about technical problems, plea ## Supported Models +### Score Distillation via Reparametrized DDIM (SDI) [![arXiv](https://img.shields.io/badge/arXiv-2405.15891-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2405.15891) + +SDI suggests to reconsider the approach to sampling the noise term in Dreamfusion. The paper demonstrates that score distillation process can be seen as a reparametrization of 2D image sampling algorithms. In that case the noise added on each step of score distillation should be of a very particular form. Noise in Dreamfusion (SDS), however, is sampled randomly, what causes over-blurring. SDI approximates the correct noise term by inverting the DDIM process. + +Notable differences from the paper: N/A. + +Pros: +* High quality of the textures +* Sharp geometric details + +Cons: +* Slower than SDS (1.5x times) due to additional inversion. Still faster then prolific dreamer due to lower number of steps +* Requires more VRAM than SDS due to higher resolution rendering. Decrease the resolution to fit to smaller GPUs. + +**Results obtained in threestudio (Stable Diffusion, 512x512)** + +A_DSLR_photo_of_a_freshly_baked_round_loaf_of_sourdough_bread +a_photograph_of_a_knight + +**Example running commands** +```sh +python launch.py --config configs/sdi.yaml --train --gpu 0 system.prompt_processor.prompt="pumpkin head zombie, skinny, highly detailed, photorealistic" + +python launch.py --config configs/sdi.yaml --train --gpu 1 system.prompt_processor.prompt="a photograph of a ninja" + +python launch.py --config configs/sdi.yaml --train --gpu 2 system.prompt_processor.prompt="a zoomed out DSLR photo of a hamburger" + +python launch.py --config configs/sdi.yaml --train --gpu 3 system.prompt_processor.prompt="bagel filled with cream cheese and lox" +``` + ### ProlificDreamer [![arXiv](https://img.shields.io/badge/arXiv-2305.16213-b31b1b.svg?style=flat-square)](https://arxiv.org/abs/2305.16213) **This is an unofficial experimental implementation! Please refer to [https://github.com/thu-ml/prolificdreamer](https://github.com/thu-ml/prolificdreamer) for official code release.** From 9016fb53fed4c6602d24ac5f9e5aa112b06b2e4d Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Mon, 11 Nov 2024 01:46:45 -0500 Subject: [PATCH 12/14] UPD: remove extra files --- ..._skinny_highly_detailed_photorealistic.gif | Bin 2206851 -> 0 bytes output.png | Bin 838290 -> 0 bytes 2 files changed, 0 insertions(+), 0 deletions(-) delete mode 100644 docs/Pumpkin_head_zombie_skinny_highly_detailed_photorealistic.gif delete mode 100644 output.png diff --git a/docs/Pumpkin_head_zombie_skinny_highly_detailed_photorealistic.gif b/docs/Pumpkin_head_zombie_skinny_highly_detailed_photorealistic.gif deleted file mode 100644 index 81f5d40f704ea0e0f11f1606ff435783145f403f..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 2206851 zcmeF1_d6S2*#9$02x1mBV%8RWme`w^jlH)jwH1vdh#hKEwMXqyMYT0syVO>#P;FIF 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zhdI6?irPhIP>U%ctb%8ZlGejfpv!kngxa!GmRcyWn`YA~DFdKEY?7g6 z2=wM5%mrklQbVjkC_(0ZLdhiT7vw^8+?un>S+~wco^-?yoSYTKhMCHyVQ1@h(l0CC zYuuW1Q;9C0n+|QOjeA?LT@7n0M<+SpFC)(Z$A}PFx1GL4XScMZMEaB~?*0<_YsnC` zq_nhvc^3(v2Bb9x*hp#2H?2)WnNo&oFGh8nL`n__$m|Y*~gogMR3w z@hG`cy171*kK6Jiiyp82i)c&!5d*!AR)=bC*Qtj3()_5i#$vy;1nqfBBFN wJpNaPaIohR7_0wB?yjX&aHpfKz7UUo9nAKo7cF&WVcVLiY90O$yOGynhq From ad257f83286b095f9b898d12930155b570d1da48 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Tue, 12 Nov 2024 18:24:46 -0500 Subject: [PATCH 13/14] UPD: keep default behavoir of the test time rendering --- configs/sdi.yaml | 1 + .../models/materials/diffuse_with_point_light_material.py | 7 ++++++- 2 files changed, 7 insertions(+), 1 deletion(-) diff --git a/configs/sdi.yaml b/configs/sdi.yaml index 37fd1f89..707f7589 100644 --- a/configs/sdi.yaml +++ b/configs/sdi.yaml @@ -47,6 +47,7 @@ system: albedo_activation: sigmoid diffuse_prob: 0.3 textureless_prob: 0.75 + ambient_only_on_test: true background_type: "neural-environment-map-background" background: diff --git a/threestudio/models/materials/diffuse_with_point_light_material.py b/threestudio/models/materials/diffuse_with_point_light_material.py index 327cd4b7..3140903e 100644 --- a/threestudio/models/materials/diffuse_with_point_light_material.py +++ b/threestudio/models/materials/diffuse_with_point_light_material.py @@ -22,6 +22,7 @@ class Config(BaseMaterial.Config): textureless_prob: float = 0.5 albedo_activation: str = "sigmoid" soft_shading: bool = False + ambient_only_on_test: bool = False # if true, test time visualization only with ambient lighting cfg: Config @@ -91,7 +92,11 @@ def forward( else: shading = "diffuse" else: - shading = "albedo" # test time visualization only with ambient lighting + if self.ambient_only or self.cfg.ambient_only_on_test: + shading = "albedo" + else: + # return shaded color by default in evaluation + shading = "diffuse" # multiply by 0 to prevent checking for unused parameters in DDP if shading == "albedo": From 3f88b3f45d46b79815f3eb0d27b90a749f4a2c43 Mon Sep 17 00:00:00 2001 From: Artem Lukoianov Date: Mon, 25 Nov 2024 18:51:03 -0500 Subject: [PATCH 14/14] UPD: fix pre-commit errors --- README.md | 2 +- setup.py | 2 +- threestudio/models/guidance/__init__.py | 2 +- .../guidance/stable_diffusion_sdi_guidance.py | 205 ++++++++++++------ .../diffuse_with_point_light_material.py | 4 +- threestudio/systems/__init__.py | 2 +- threestudio/systems/sdi.py | 62 ++++-- 7 files changed, 181 insertions(+), 98 deletions(-) diff --git a/README.md b/README.md index a6413c2b..631d1d89 100644 --- a/README.md +++ b/README.md @@ -253,7 +253,7 @@ Notable differences from the paper: N/A. Pros: * High quality of the textures * Sharp geometric details - + Cons: * Slower than SDS (1.5x times) due to additional inversion. Still faster then prolific dreamer due to lower number of steps * Requires more VRAM than SDS due to higher resolution rendering. Decrease the resolution to fit to smaller GPUs. diff --git a/setup.py b/setup.py index 0a734c81..b217ece3 100644 --- a/setup.py +++ b/setup.py @@ -2,7 +2,7 @@ setup( name="threestudio", - version='0.2.3', # the current version of your package + version="0.2.3", # the current version of your package packages=find_packages(), # automatically discover all packages and subpackages url="https://github.com/threestudio-project/threestudio", # replace with the URL of your project author="Yuan-Chen Guo and Ruizhi Shao and Ying-Tian Liu and Christian Laforte and Vikram Voleti and Guan Luo and Chia-Hao Chen and Zi-Xin Zou and Chen Wang and Yan-Pei Cao and Song-Hai Zhang", # replace with your name diff --git a/threestudio/models/guidance/__init__.py b/threestudio/models/guidance/__init__.py index 3fa96ae5..fbfb2c56 100644 --- a/threestudio/models/guidance/__init__.py +++ b/threestudio/models/guidance/__init__.py @@ -3,10 +3,10 @@ deep_floyd_guidance, instructpix2pix_guidance, stable_diffusion_guidance, + stable_diffusion_sdi_guidance, stable_diffusion_unified_guidance, stable_diffusion_vsd_guidance, stable_zero123_guidance, zero123_guidance, zero123_unified_guidance, - stable_diffusion_sdi_guidance, ) diff --git a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py index 020dafe4..e055d135 100644 --- a/threestudio/models/guidance/stable_diffusion_sdi_guidance.py +++ b/threestudio/models/guidance/stable_diffusion_sdi_guidance.py @@ -1,18 +1,17 @@ -from dataclasses import dataclass, field -from dataclasses import dataclass, field -import time import random -import numpy as np +import time +from dataclasses import dataclass, field +import numpy as np import torch import torch.nn as nn import torch.nn.functional as F -from diffusers import DDIMScheduler, DDIMInverseScheduler, StableDiffusionPipeline +from diffusers import DDIMInverseScheduler, DDIMScheduler, StableDiffusionPipeline from diffusers.utils.import_utils import is_xformers_available from tqdm import tqdm -from extern.ldm_zero123 import guidance import threestudio +from extern.ldm_zero123 import guidance from threestudio.models.prompt_processors.base import PromptProcessorOutput from threestudio.utils.base import BaseObject from threestudio.utils.misc import C, cleanup, parse_version @@ -39,7 +38,7 @@ class Config(BaseObject.Config): max_step_percent: float = 0.98 trainer_max_steps: int = 10000 use_img_loss: bool = False # image-space SDS proposed in HiFA: https://hifa-team.github.io/HiFA-site/ - + var_red: bool = True weighting_strategy: str = "sds" @@ -50,11 +49,11 @@ class Config(BaseObject.Config): """Maximum number of batch items to evaluate guidance for (for debugging) and to save on disk. -1 means save all items.""" max_items_eval: int = 4 - + n_ddim_steps: int = 50 - + # SDI parameters https://arxiv.org/abs/2405.15891 - enable_sdi: bool = True # if false, sample noise randomly like in SDS + enable_sdi: bool = True # if false, sample noise randomly like in SDS inversion_guidance_scale: float = -7.5 inversion_n_steps: int = 10 inversion_eta: float = 0.3 @@ -124,16 +123,22 @@ def configure(self) -> None: subfolder="scheduler", torch_dtype=self.weights_dtype, ) - self.scheduler.alphas_cumprod = self.scheduler.alphas_cumprod.to(device=self.device) + self.scheduler.alphas_cumprod = self.scheduler.alphas_cumprod.to( + device=self.device + ) self.scheduler.set_timesteps(self.cfg.n_ddim_steps, device=self.device) - + self.inverse_scheduler = DDIMInverseScheduler.from_pretrained( self.cfg.pretrained_model_name_or_path, subfolder="scheduler", torch_dtype=self.weights_dtype, ) - self.inverse_scheduler.set_timesteps(self.cfg.inversion_n_steps, device=self.device) - self.inverse_scheduler.alphas_cumprod = self.inverse_scheduler.alphas_cumprod.to(device=self.device) + self.inverse_scheduler.set_timesteps( + self.cfg.inversion_n_steps, device=self.device + ) + self.inverse_scheduler.alphas_cumprod = ( + self.inverse_scheduler.alphas_cumprod.to(device=self.device) + ) self.num_train_timesteps = self.scheduler.config.num_train_timesteps self.set_min_max_steps() # set to default value @@ -189,7 +194,7 @@ def decode_latents( image = self.vae.decode(latents.to(self.weights_dtype)).sample image = (image * 0.5 + 0.5).clamp(0, 1) return image.to(input_dtype) - + @torch.cuda.amp.autocast(enabled=False) @torch.no_grad() def predict_noise( @@ -203,7 +208,6 @@ def predict_noise( guidance_scale: float = 1.0, text_embeddings: Optional[Float[Tensor, "..."]] = None, ): - batch_size = elevation.shape[0] if prompt_utils.use_perp_neg: @@ -213,7 +217,7 @@ def predict_noise( ) = prompt_utils.get_text_embeddings_perp_neg( elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting ) - + latent_model_input = torch.cat([latents_noisy] * 4, dim=0) noise_pred = self.forward_unet( latent_model_input, @@ -230,19 +234,20 @@ def predict_noise( n_negative_prompts = neg_guidance_weights.shape[-1] for i in range(n_negative_prompts): e_i_neg = noise_pred_neg[i::n_negative_prompts] - noise_pred_uncond - accum_grad += neg_guidance_weights[:, i].view( - -1, 1, 1, 1 - ).to(e_i_neg.device) * perpendicular_component(e_i_neg, e_pos) + accum_grad += neg_guidance_weights[:, i].view(-1, 1, 1, 1).to( + e_i_neg.device + ) * perpendicular_component(e_i_neg, e_pos) - noise_pred = noise_pred_uncond + guidance_scale * ( - e_pos + accum_grad - ) + noise_pred = noise_pred_uncond + guidance_scale * (e_pos + accum_grad) else: neg_guidance_weights = None - + if text_embeddings is None: text_embeddings = prompt_utils.get_text_embeddings( - elevation, azimuth, camera_distances, self.cfg.view_dependent_prompting + elevation, + azimuth, + camera_distances, + self.cfg.view_dependent_prompting, ) # predict the noise residual with unet, NO grad! with torch.no_grad(): @@ -258,19 +263,23 @@ def predict_noise( noise_pred = noise_pred_text + guidance_scale * ( noise_pred_text - noise_pred_uncond ) - + return noise_pred, neg_guidance_weights, text_embeddings - + def ddim_inversion_step( self, model_output: torch.FloatTensor, timestep: int, prev_timestep: int, - sample: torch.FloatTensor + sample: torch.FloatTensor, ) -> torch.FloatTensor: # 1. compute alphas, betas # change original implementation to exactly match noise levels for analogous forward process - alpha_prod_t = self.inverse_scheduler.alphas_cumprod[timestep] if timestep >= 0 else self.inverse_scheduler.initial_alpha_cumprod + alpha_prod_t = ( + self.inverse_scheduler.alphas_cumprod[timestep] + if timestep >= 0 + else self.inverse_scheduler.initial_alpha_cumprod + ) alpha_prod_t_prev = self.inverse_scheduler.alphas_cumprod[prev_timestep] beta_prod_t = 1 - alpha_prod_t @@ -278,14 +287,22 @@ def ddim_inversion_step( # 2. compute predicted original sample from predicted noise also called # "predicted x_0" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf if self.inverse_scheduler.config.prediction_type == "epsilon": - pred_original_sample = (sample - beta_prod_t ** (0.5) * model_output) / alpha_prod_t ** (0.5) + pred_original_sample = ( + sample - beta_prod_t ** (0.5) * model_output + ) / alpha_prod_t ** (0.5) pred_epsilon = model_output elif self.inverse_scheduler.config.prediction_type == "sample": pred_original_sample = model_output - pred_epsilon = (sample - alpha_prod_t ** (0.5) * pred_original_sample) / beta_prod_t ** (0.5) + pred_epsilon = ( + sample - alpha_prod_t ** (0.5) * pred_original_sample + ) / beta_prod_t ** (0.5) elif self.inverse_scheduler.config.prediction_type == "v_prediction": - pred_original_sample = (alpha_prod_t**0.5) * sample - (beta_prod_t**0.5) * model_output - pred_epsilon = (alpha_prod_t**0.5) * model_output + (beta_prod_t**0.5) * sample + pred_original_sample = (alpha_prod_t**0.5) * sample - ( + beta_prod_t**0.5 + ) * model_output + pred_epsilon = (alpha_prod_t**0.5) * model_output + ( + beta_prod_t**0.5 + ) * sample else: raise ValueError( f"prediction_type given as {self.inverse_scheduler.config.prediction_type} must be one of `epsilon`, `sample`, or" @@ -294,31 +311,43 @@ def ddim_inversion_step( # 3. Clip or threshold "predicted x_0" if self.inverse_scheduler.config.clip_sample: pred_original_sample = pred_original_sample.clamp( - -self.inverse_scheduler.config.clip_sample_range, self.inverse_scheduler.config.clip_sample_range + -self.inverse_scheduler.config.clip_sample_range, + self.inverse_scheduler.config.clip_sample_range, ) # 4. compute "direction pointing to x_t" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf pred_sample_direction = (1 - alpha_prod_t_prev) ** (0.5) * pred_epsilon # 5. compute x_t without "random noise" of formula (12) from https://arxiv.org/pdf/2010.02502.pdf - prev_sample = alpha_prod_t_prev ** (0.5) * pred_original_sample + pred_sample_direction - + prev_sample = ( + alpha_prod_t_prev ** (0.5) * pred_original_sample + pred_sample_direction + ) + # 6. Add noise to the sample variance = self.scheduler._get_variance(prev_timestep, timestep) ** (0.5) prev_sample += self.cfg.inversion_eta * torch.randn_like(prev_sample) * variance - + return prev_sample - + def get_inversion_timesteps(self, invert_to_t, B): n_training_steps = self.inverse_scheduler.config.num_train_timesteps - effective_n_inversion_steps = self.cfg.inversion_n_steps #int((n_training_steps / invert_to_t) * self.cfg.inversion_n_steps) + effective_n_inversion_steps = ( + self.cfg.inversion_n_steps + ) # int((n_training_steps / invert_to_t) * self.cfg.inversion_n_steps) if self.inverse_scheduler.config.timestep_spacing == "leading": step_ratio = n_training_steps // effective_n_inversion_steps - timesteps = (np.arange(0, effective_n_inversion_steps) * step_ratio).round().copy().astype(np.int64) + timesteps = ( + (np.arange(0, effective_n_inversion_steps) * step_ratio) + .round() + .copy() + .astype(np.int64) + ) timesteps += self.inverse_scheduler.config.steps_offset elif self.inverse_scheduler.config.timestep_spacing == "trailing": step_ratio = n_training_steps / effective_n_inversion_steps - timesteps = np.round(np.arange(n_training_steps, 0, -step_ratio)[::-1]).astype(np.int64) + timesteps = np.round( + np.arange(n_training_steps, 0, -step_ratio)[::-1] + ).astype(np.int64) timesteps -= 1 else: raise ValueError( @@ -326,52 +355,74 @@ def get_inversion_timesteps(self, invert_to_t, B): ) # use only timesteps before invert_to_t timesteps = timesteps[timesteps < int(invert_to_t)] - + # Roll timesteps array by one to reflect reversed origin and destination semantics for each step timesteps = np.concatenate([[int(timesteps[0] - step_ratio)], timesteps]) timesteps = torch.from_numpy(timesteps).to(self.device) - + # Add the last step - delta_t = int(random.random() * self.inverse_scheduler.config.num_train_timesteps // self.cfg.inversion_n_steps) + delta_t = int( + random.random() + * self.inverse_scheduler.config.num_train_timesteps + // self.cfg.inversion_n_steps + ) last_t = torch.tensor( - min( #timesteps[-1] + self.inverse_scheduler.config.num_train_timesteps // self.inverse_scheduler.num_inference_steps, - invert_to_t + delta_t, - self.inverse_scheduler.config.num_train_timesteps - 1 - ) - , device=self.device) + min( # timesteps[-1] + self.inverse_scheduler.config.num_train_timesteps // self.inverse_scheduler.num_inference_steps, + invert_to_t + delta_t, + self.inverse_scheduler.config.num_train_timesteps - 1, + ), + device=self.device, + ) timesteps = torch.cat([timesteps, last_t.repeat([B])]) return timesteps - + @torch.no_grad() - def invert_noise(self, start_latents, invert_to_t, prompt_utils, elevation, azimuth, camera_distances): + def invert_noise( + self, + start_latents, + invert_to_t, + prompt_utils, + elevation, + azimuth, + camera_distances, + ): latents = start_latents.clone() B = start_latents.shape[0] - + timesteps = self.get_inversion_timesteps(invert_to_t, B) for t, next_t in zip(timesteps[:-1], timesteps[1:]): - noise_pred, _, _ = self.predict_noise(latents, t.repeat([B]), prompt_utils, elevation, azimuth, camera_distances, - guidance_scale=self.cfg.inversion_guidance_scale) + noise_pred, _, _ = self.predict_noise( + latents, + t.repeat([B]), + prompt_utils, + elevation, + azimuth, + camera_distances, + guidance_scale=self.cfg.inversion_guidance_scale, + ) latents = self.ddim_inversion_step(noise_pred, t, next_t, latents) # remap the noise from t+delta_t to t found_noise = self.get_noise_from_target(start_latents, latents, next_t) return latents, found_noise - + def get_noise_from_target(self, target, cur_xt, t): alpha_prod_t = self.scheduler.alphas_cumprod[t] beta_prod_t = 1 - alpha_prod_t noise = (cur_xt - target * alpha_prod_t ** (0.5)) / (beta_prod_t ** (0.5)) return noise - + def get_x0(self, original_samples, noise_pred, t): - step_results = self.scheduler.step(noise_pred, t[0], original_samples, return_dict=True) + step_results = self.scheduler.step( + noise_pred, t[0], original_samples, return_dict=True + ) if "pred_original_sample" in step_results: return step_results["pred_original_sample"] elif "denoised" in step_results: return step_results["denoised"] raise ValueError("Looks like the scheduler does not compute x0") - + @torch.no_grad() def compute_grad_sdi( self, @@ -387,11 +438,13 @@ def compute_grad_sdi( noise = call_with_defined_noise.clone() latents_noisy = self.scheduler.add_noise(latents, noise, t) elif self.cfg.enable_sdi: - latents_noisy, noise = self.invert_noise(latents, t, prompt_utils, elevation, azimuth, camera_distances) + latents_noisy, noise = self.invert_noise( + latents, t, prompt_utils, elevation, azimuth, camera_distances + ) else: noise = torch.randn_like(latents) latents_noisy = self.scheduler.add_noise(latents, noise, t) - + noise_pred, neg_guidance_weights, text_embeddings = self.predict_noise( latents_noisy, t, @@ -399,10 +452,12 @@ def compute_grad_sdi( elevation, azimuth, camera_distances, - guidance_scale=self.cfg.guidance_scale + guidance_scale=self.cfg.guidance_scale, ) - latents_denoised = self.get_x0(latents_noisy, noise_pred, t).detach() # (latents_noisy - sigma * noise_pred) / alpha + latents_denoised = self.get_x0( + latents_noisy, noise_pred, t + ).detach() # (latents_noisy - sigma * noise_pred) / alpha guidance_eval_utils = { "use_perp_neg": prompt_utils.use_perp_neg, @@ -451,7 +506,7 @@ def __call__( dtype=torch.long, device=self.device, ) - + target, noisy_img, noise, guidance_eval_utils = self.compute_grad_sdi( latents, t, @@ -466,7 +521,9 @@ def __call__( # SpecifyGradient is not straghtforward, use a reparameterization trick instead # target = (latents - grad).detach() # d(loss)/d(latents) = latents - target = latents - (latents - grad) = grad - loss_sdi = 0.5 * F.mse_loss(latents, target.detach(), reduction="mean") / batch_size + loss_sdi = ( + 0.5 * F.mse_loss(latents, target.detach(), reduction="mean") / batch_size + ) guidance_out = { "loss_sdi": loss_sdi, @@ -474,17 +531,21 @@ def __call__( "min_step": self.min_step, "max_step": self.max_step, } - + if test_info: guidance_out["target"] = self.decode_latents(target)[0].permute(1, 2, 0) guidance_out["target_latent"] = target - guidance_out["noisy_img"] = self.decode_latents(noisy_img)[0].permute(1, 2, 0) + guidance_out["noisy_img"] = self.decode_latents(noisy_img)[0].permute( + 1, 2, 0 + ) guidance_out["noise_img"] = self.decode_latents(noise)[0].permute(1, 2, 0) - guidance_out["noise_pred"] = guidance_eval_utils['noise_pred'] + guidance_out["noise_pred"] = guidance_eval_utils["noise_pred"] return guidance_out if guidance_eval: - guidance_eval_out = self.guidance_eval(**guidance_eval_utils, prompt_utils=prompt_utils) + guidance_eval_out = self.guidance_eval( + **guidance_eval_utils, prompt_utils=prompt_utils + ) texts = [] for n, e, a, c in zip( guidance_eval_out["noise_levels"], elevation, azimuth, camera_distances @@ -550,7 +611,13 @@ def guidance_eval( for t in tqdm(self.scheduler.timesteps[i + 1 :], leave=False): # pred noise noise_pred, _, _ = self.predict_noise( - latents, t, prompt_utils, elevation, azimuth, camera_distances, guidance_scale=1.0 + latents, + t, + prompt_utils, + elevation, + azimuth, + camera_distances, + guidance_scale=1.0, ) # get prev latent latents = self.scheduler.step(noise_pred, t, latents, eta=1)[ diff --git a/threestudio/models/materials/diffuse_with_point_light_material.py b/threestudio/models/materials/diffuse_with_point_light_material.py index 3140903e..e7372900 100644 --- a/threestudio/models/materials/diffuse_with_point_light_material.py +++ b/threestudio/models/materials/diffuse_with_point_light_material.py @@ -22,7 +22,9 @@ class Config(BaseMaterial.Config): textureless_prob: float = 0.5 albedo_activation: str = "sigmoid" soft_shading: bool = False - ambient_only_on_test: bool = False # if true, test time visualization only with ambient lighting + ambient_only_on_test: bool = ( + False # if true, test time visualization only with ambient lighting + ) cfg: Config diff --git a/threestudio/systems/__init__.py b/threestudio/systems/__init__.py index fb4dcfa4..ae3b1c80 100644 --- a/threestudio/systems/__init__.py +++ b/threestudio/systems/__init__.py @@ -9,9 +9,9 @@ magic3d, magic123, prolificdreamer, + sdi, sjc, textmesh, zero123, zero123_simple, - sdi ) diff --git a/threestudio/systems/sdi.py b/threestudio/systems/sdi.py index a6df3b79..47825257 100644 --- a/threestudio/systems/sdi.py +++ b/threestudio/systems/sdi.py @@ -1,12 +1,12 @@ from dataclasses import dataclass, field import torch +import torch.nn.functional as F import threestudio from threestudio.systems.base import BaseLift3DSystem from threestudio.utils.ops import binary_cross_entropy, dot from threestudio.utils.typing import * -import torch.nn.functional as F @threestudio.register("sdi-system") @@ -63,7 +63,7 @@ def training_step(self, batch, batch_idx): self.log("train/loss_orient", loss_orient) loss += loss_orient * self.C(self.cfg.loss.lambda_orient) - loss_sparsity_initial = (out["opacity"] ** 2 + 0.01) + loss_sparsity_initial = out["opacity"] ** 2 + 0.01 loss_sparsity_sqrt = loss_sparsity_initial.sqrt() loss_sparsity = F.relu(loss_sparsity_sqrt.mean()) self.log("train/loss_sparsity", loss_sparsity) @@ -79,29 +79,39 @@ def training_step(self, batch, batch_idx): loss_z_variance = out["z_variance"][out["opacity"] > 0.5].mean() self.log("train/loss_z_variance", loss_z_variance) loss += loss_z_variance * self.C(self.cfg.loss.lambda_z_variance) - + # Naive convexity loss - if ("lambda_convex" in self.cfg.loss) and (self.C(self.cfg.loss.lambda_convex) > 1e-6): - downscaled_norms = F.interpolate(out["comp_normal"].permute(0, 3, 1, 2), [self.cfg.convexity_res, self.cfg.convexity_res], mode='bilinear', align_corners=False).permute(0, 2, 3, 1) - + if ("lambda_convex" in self.cfg.loss) and ( + self.C(self.cfg.loss.lambda_convex) > 1e-6 + ): + downscaled_norms = F.interpolate( + out["comp_normal"].permute(0, 3, 1, 2), + [self.cfg.convexity_res, self.cfg.convexity_res], + mode="bilinear", + align_corners=False, + ).permute(0, 2, 3, 1) + # Left-right - right_normals = downscaled_norms[:, :, 1: , :] # Pad and then remove the first column - left_normals = downscaled_norms[:, :, :-1, :] # Remove the last column to align with right_normals - + right_normals = downscaled_norms[ + :, :, 1:, : + ] # Pad and then remove the first column + left_normals = downscaled_norms[ + :, :, :-1, : + ] # Remove the last column to align with right_normals + h_cross_product = torch.cross(left_normals, right_normals, dim=-1) h_sine_of_angle = h_cross_product[..., 2] - + # Up-dowm - up_normals = downscaled_norms[:, :-1, :, :] - down_normals = downscaled_norms[:, 1: , :, :] - + up_normals = downscaled_norms[:, :-1, :, :] + down_normals = downscaled_norms[:, 1:, :, :] + v_cross_product = torch.cross(down_normals, up_normals, dim=-1) v_sine_of_angle = v_cross_product[..., 2] - - loss_convexity = - (h_sine_of_angle.mean() + v_sine_of_angle.mean()) + + loss_convexity = -(h_sine_of_angle.mean() + v_sine_of_angle.mean()) self.log("train/loss_convexity", loss_convexity) loss += loss_convexity * self.C(self.cfg.loss.lambda_convex) - for name, value in self.cfg.loss.items(): self.log(f"train_params/{name}", self.C(value)) @@ -110,10 +120,14 @@ def training_step(self, batch, batch_idx): def validation_step(self, batch, batch_idx): out = self(batch) - + with torch.no_grad(): guidance_output = self.guidance( - out["comp_rgb"], self.prompt_processor(), **batch, rgb_as_latents=False, test_info=True + out["comp_rgb"], + self.prompt_processor(), + **batch, + rgb_as_latents=False, + test_info=True, ) self.save_image_grid( @@ -151,8 +165,10 @@ def validation_step(self, batch, batch_idx): [ { "type": "rgb", - "img": add_channel_to_image( ( get_img_eigenvalues(out["depth_d"]) * out["opacity"] ) )[0], - "kwargs": {"data_format": "HWC", "data_range": (-.1, .1)}, + "img": add_channel_to_image( + (get_img_eigenvalues(out["depth_d"]) * out["opacity"]) + )[0], + "kwargs": {"data_format": "HWC", "data_range": (-0.1, 0.1)}, } ] if "depth_d" in out @@ -199,13 +215,11 @@ def validation_step(self, batch, batch_idx): "img": out["comp_rgb"][0] - guidance_output["target"], "kwargs": {"data_format": "HWC"}, }, - ] - , - name="validation_step", + ], + name="validation_step", step=self.true_global_step, ) - def on_validation_epoch_end(self): pass

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