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Hi
for the solution right click Data set selelct 3D cut line (and define your 2 points)
in result plot, right click and select 1D plot, in the 1D plot window, , top, select solution 3D cut line. Right click 1D plot and select line plot
for the initial conditions, copy your inflow velocity profile of the type
(note Q [m^3/s]=v0[m/s]/SectionArea[m^2])=v0[m/s]/(pi*(R[m])^2)
v0[m/s]*2*(1-(x^2+y^2)/R_tube[m]^2)
or define a cylindrical (i.e.sys2) coordinate system along the tube and use the formula
v0[m/s]*2*(1-(sys2.r/R_tube[m])^2)
Where R_tube is the interiour tube radius, defined either as a parameter , or calculated with a line integration
check the output you should have about 2*v0 on axis, 0 on the non slip walls (this works also approx. for an elliptical tube shape, or you elaborate the formula further)
Then for the Poiseille law pressure drop it states (see i.e. wiki
en.wikipedia.org/wiki/Poiseuille) for the visuosity "mu"
Dp[Pa] = 8*mu[Pa*s]*V0[m/s]/(Radius[m])^2*Length[m]
carefull with the max and average velocity, but even if you are a factor 2 off, it's mostly better than all "0" (except if you inverse the sign ;)
Then you need to replace , in the initial conditions "Length" by (for a pipe of axis aong Z, change if different)
Dp[Pa](z) = 1*8*mu[Pa*s]*V0[m/s]/(Radius[m])^2*Length[m]*(1-z/Total_length)
And get the sign, correct.
For that it's always good to start to ask COMSOL to "get the initial values" by a right-click on Solver - Dependent variable - Compute to selected. Then you can make the plots of the initial conditions
But all this is plain Physics, it's not my jo to train your for that, or ?.
For me that is the main reason of using COMSOL ...
PS: pls check carefully my formulas, as typos are quickly done
Have fun Comsoling
Ivar
Hi
for the solution right click Data set selelct 3D cut line (and define your 2 points)
in result plot, right click and select 1D plot, in the 1D plot window, , top, select solution 3D cut line. Right click 1D plot and select line plot
for the initial conditions, copy your inflow velocity profile of the type
(note Q [m^3/s]=v0[m/s]/SectionArea[m^2])=v0[m/s]/(pi*(R[m])^2)
v0[m/s]*2*(1-(x^2+y^2)/R_tube[m]^2)
or define a cylindrical (i.e.sys2) coordinate system along the tube and use the formula
v0[m/s]*2*(1-(sys2.r/R_tube[m])^2)
Where R_tube is the interiour tube radius, defined either as a parameter , or calculated with a line integration
check the output you should have about 2*v0 on axis, 0 on the non slip walls (this works also approx. for an elliptical tube shape, or you elaborate the formula further)
Then for the Poiseille law pressure drop it states (see i.e. wiki http://en.wikipedia.org/wiki/Poiseuille) for the visuosity "mu"
Dp[Pa] = 8*mu[Pa*s]*V0[m/s]/(Radius[m])^2*Length[m]
carefull with the max and average velocity, but even if you are a factor 2 off, it's mostly better than all "0" (except if you inverse the sign ;)
Then you need to replace , in the initial conditions "Length" by (for a pipe of axis aong Z, change if different)
Dp[Pa](z) = 1*8*mu[Pa*s]*V0[m/s]/(Radius[m])^2*Length[m]*(1-z/Total_length)
And get the sign, correct.
For that it's always good to start to ask COMSOL to "get the initial values" by a right-click on Solver - Dependent variable - Compute to selected. Then you can make the plots of the initial conditions
But all this is plain Physics, it's not my jo to train your for that, or ?.
For me that is the main reason of using COMSOL ...
PS: pls check carefully my formulas, as typos are quickly done
Have fun Comsoling
Ivar