Boundary cond. for inlet
Posted: Mon Nov 02, 2009 6:49 pm
I read the previous post on non-standard boundary conditions, but I have to ask you guys to explain it more in depth:
I'm trying to determine the pressure loss over a plate heat exchanger, but I cannot figure out how to set a 'constant inflow' condition for the inlet.
I would like to simulate a fixed displacement pump that 'drives' a set volumetric flow through the plate exchanger no matter how great the back-pressure is in the exchanger.
I *really* have to admit that I get lost immediately when I try to look in the usclim.f90 file
What I hope to do, is to run the simulation and then extract the value at the inlet and the outlet and then find the deltaP.
The simulation is so far set up fine (with 3 m/s inlet - norm) and completes without errors, but the value I get from Entree is -0.134399677E+01 (unit?) while the calculated vol. flow should be 3m/s*(12mm)^2*pi = 1,357168e-3 m3 / s = 4,8858049 m3 / h
How to I approach this?
Thanks - and congrats on the new forum :)
/C
Ps. after one (real) second the calculation goes sour and starts producing wild results - what could be the reason for this?
I'm trying to determine the pressure loss over a plate heat exchanger, but I cannot figure out how to set a 'constant inflow' condition for the inlet.
I would like to simulate a fixed displacement pump that 'drives' a set volumetric flow through the plate exchanger no matter how great the back-pressure is in the exchanger.
I *really* have to admit that I get lost immediately when I try to look in the usclim.f90 file
What I hope to do, is to run the simulation and then extract the value at the inlet and the outlet and then find the deltaP.
The simulation is so far set up fine (with 3 m/s inlet - norm) and completes without errors, but the value I get from Entree is -0.134399677E+01 (unit?) while the calculated vol. flow should be 3m/s*(12mm)^2*pi = 1,357168e-3 m3 / s = 4,8858049 m3 / h
How to I approach this?
Thanks - and congrats on the new forum :)
/C
Ps. after one (real) second the calculation goes sour and starts producing wild results - what could be the reason for this?