InternalFluidFlow can be installed and loaded either from the JuliaHub repository (last released version) or from the maintainer's repository.
The last version of InternalFluidFlow can be installed from JuliaHub repository:
using Pkg
Pkg.add("InternalFluidFlow")
using InternalFluidFlow
If InternalFluidFlow is already installed, it can be updated:
using Pkg
Pkg.update("InternalFluidFlow")
using InternalFluidFlow
The pre-release (under construction) version of InternalFluidFlow can be installed from the maintainer's repository.
using Pkg
Pkg.add(path="https://github.com/aumpierre-unb/InternalFluidFlow.jl")
using InternalFluidFlow
You can cite all versions (both released and pre-released), by using DOI 105281/zenodo.7019888. This DOI represents all versions, and will always resolve to the latest one.
InternalFluidFlow provides the following functions:
- Re2f
- f2Re
- h2fRe
Re2f computes the Darcy friction f factor given the Reynolds number Re and the relative roughness eps (default eps = 0).
By default, pipe is assumed to be smooth. Relative roughness is reset to eps = 0.05, if eps > 0.05.
If parameter fig = true is given a schematic Moody diagram is plotted as a graphical representation of the solution.
Syntax:
Re2f(Re::Number, eps::Number=0, fig::Bool=false)
Examples:
Compute the Darcy friction factor f given the Reynolds number Re = 120,000 and the relative roughness eps = 0.001:
f = Re2f(120e3, eps=1e-3)
Compute the Darcy friction factor f given the Reynolds number Re = 120,000 for a smooth pipe and plot and show results on a schematic Moody diagram:
f = Re2f(120e3, fig=true)
f2Re computes the Reynolds number Re given the Darcy friction factor f and the relative roughness eps (default eps = 0) for both laminar and turbulent regime, if possible.
By default, pipe is assumed to be smooth. Relative roughness is reset to eps = 0.05, if eps > 0.05.
If parameter fig = true is given a schematic Moody diagram is plotted as a graphical representation of the solution.
If parameter isturb = true is given and both laminar and turbulent regimes are possible, then f2Re returns the number of Reynolds for turbulent regime alone.
Syntax:
f2Re(f::Number, eps::Number=0, fig::Bool=false, isturb::Bool=false)
Examples:
Compute the Reynolds number Re given the Darcy friction factor f = 0.028 and the pipe's relative roughness eps = 0.001. In this case, both laminar and turbulent solutions are possible:
Re = f2Re(2.8e-2, eps=1e-3)
Compute the Reynolds number Re given the Darcy friction factor f = 0.028 for a smooth pipe and plot and show results on a schematic Moody diagram:
Re = f2Re(2.8e-2, fig=true)
h2fRe computes the Reynolds number Re and the Darcy friction factor f given the head loss h, the pipe's hydraulic diameter D or the flow speed v or the volumetric flow rate Q, the pipe's length L (default L = 100), the pipe's roughness k (default k = 0) or the pipe's relative roughness eps (default eps = 0), the fluid's density rho (default rho = 0.997), the fluid's dynamic viscosity mu (default mu = 0.0091), and the gravitational accelaration g (default g = 981).
By default, pipe is assumed to be 1 m long, L = 100 (in cm).
By default, pipe is assumed to be smooth. Relative roughness is reset to eps = 0.05, if eps > 0.05.
Notice that default values are given in the cgs unit system and, if taken, all other parameters must as well be given in cgs units.
If parameter fig = true is given a schematic Moody diagram is plotted as a graphical representation of the solution.
Syntax:
h2fRe(h::Number;
L::Number=100,
eps::Number=NaN, k::Number=NaN,
D::Number=NaN, v::Number=NaN, Q::Number=NaN,
rho::Number=0.997, mu::Number=0.0091,
g::Number=981,
fig::Bool=false)
Examples:
Compute the Reynolds number Re and the Darcy friction factor f given the head loss h = 40 cm, the pipe's hydraulic diameter D = 10 cm, length L = 25 m and relative roughness eps = 0.0027 for water flow:
Re, f = h2fRe(40, D=10, L=2.5e3, eps=2.7e-3)
Compute the Reynolds number Re and the Darcy friction factor f given the head loss per meter h/L = 1.6 cm/m, the volumetric flow rate Q = 8.6 L/s, the fluid's density rho = 0.989 g/cc and dynamic viscosity mu = 0.89 cP for a smooth pipe and show results on a schematic Moody diagram:
Re, f = h2fRe(1.6, Q=8.6e3, eps=0, rho=0.989, mu=8.9e-3, fig=true)
Compute the Reynolds number Re and the Darcy friction factor f, given the head loss h = 0.40 m, the flow speed v = 1.1 m/s, the pipe's length L = 25 m for water flow in a smooth pipe:
Re, f = h2fRe(40, v=1.1e2, L=2.5e3, k=0)
McCabeThiele.jl, Psychrometrics.jl, PonchonSavarit.jl.
Copyright © 2022 2023 Alexandre Umpierre
email: [email protected]