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aumpierre-unb authored Aug 3, 2022
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Expand Up @@ -90,7 +90,7 @@ $$
{1 \over \sqrt{f}}=2 \mathrm{log} {1 \over\displaystyle {3.7 \over \varepsilon} + {2.51 \over {Re \sqrt{f}}}}
$$

## The Internal Fluid Flow Toolbox
## The Internal Fluid Flow Toolbox for Scilab

This package provides a set of functions designed to solve problems of internal fluid flow. All functions are based on the Poiseuille condition for laminar flow, the Colebrook-White equation for turbulent flow, and the Darcy-Weisbach equation for head loss. The simplest problems on internal flow consist in computing either the Reynolds number or the Darcy friction factor given the other and the relative roughness. For those cases, this package provides functions epsRe2fD and epsfD2Re, respectively. More elaborated problems consist in computing both the Reynolds number and the Darcy friction factor given the head loss, the tube length, the fluid's density and dynamic viscosity, the gravitational acceleration, the relative roughness and either the dynamic diameter or the linear velocity or the volumetric flow. For those cases, this package provides functions hDeps2fRe, hveps2fRe and hQeps2fRe, respectively. A slightly more elaborate situation arises when roughness is given instead of relative roughness along with the linear velocity or the volumetric flow. For those cases, this package provides functions hvthk2fRe and hQthk2fRe, respectively. All function in this package offer the option of plotting the solution on a schematic Moody diagram.

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