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Coupling 2D and 0D problems
Posted 03.12.2014, 23:49 GMT-5 Computational Fluid Dynamics (CFD), Parameters, Variables, & Functions Version 4.4 1 Reply
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Hey Everyone,
I'm having this fairly complex problem, and can't seem to figure out the best way to approach it. I'm modeling blood flow in an artery, but instead of using a fixed pressure or open boundary as my outlet boundary conditions as is traditionally used I want to an mechanical circuit model, which can be defined by a set of mathematical equations as seen below:
P - aV - b(V - dQ/dt) = 0
P - aV - Q/c = 0
Where P is pressure, V is velocity , Q is compliance of the vessel (all of which are a function of time). a, b, and c are just coefficients.
Basically, I want to use this set of equations as the outlet boundary condition of my 2D model by taking average velocity at the outlet and then solving for the pressure which will be used at the next time point. If that makes any sense. I'm not sure if I should use matlab or if there is anything in Comsol itself that could make this happen. If you have any ideas I'd greatly appreciate it.
Thank you!
Chris
I'm having this fairly complex problem, and can't seem to figure out the best way to approach it. I'm modeling blood flow in an artery, but instead of using a fixed pressure or open boundary as my outlet boundary conditions as is traditionally used I want to an mechanical circuit model, which can be defined by a set of mathematical equations as seen below:
P - aV - b(V - dQ/dt) = 0
P - aV - Q/c = 0
Where P is pressure, V is velocity , Q is compliance of the vessel (all of which are a function of time). a, b, and c are just coefficients.
Basically, I want to use this set of equations as the outlet boundary condition of my 2D model by taking average velocity at the outlet and then solving for the pressure which will be used at the next time point. If that makes any sense. I'm not sure if I should use matlab or if there is anything in Comsol itself that could make this happen. If you have any ideas I'd greatly appreciate it.
Thank you!
Chris
1 Reply Last Post 04.12.2014, 02:50 GMT-5