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Extrusion Coupling in 4.1
Posted Apr 20, 2011, 6:23 p.m. EDT Fluid & Heat, Chemical Reaction Engineering, Geometry, Modeling Tools & Definitions, Parameters, Variables, & Functions Version 4.1 4 Replies
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I am stuck on how to implement extrusion coupling variables in the post 3.5a versions.
The documentation (Multiphysics User's Guide) only demonstrates how to set up an extrusion, but I don't see how to actually create variables to use it.
Here's a very simple problem I'd like to start with:
I have a rectangular 2D domain. I have laminar flow (spf) and transport of diluted species (chds) for the physics. I have two species: A and B. I want an equilibrium surface reaction on the top and bottom boundaries of this domain such that K = C/(A*B) is always satisfied on the boundaries and C is a surface concentration that is immobile and only changes due to be at equilibrium (K =C/(A*B)) with the two species A and B at the boundary.
It seems to me like I need to create a 1-D geometry with the same length as the 2-D rectangle. Then, I want to couple these so that the concentrations of A and B from the 2D model on the boundaries define C in the 1-D domain, and the concentration of C in the 1-D domain define the concentrations of A and B along the top/bottom boundaries in the 2-D domain (defined by the equilibrium equation).
Please help if you can. Thanks!
The documentation (Multiphysics User's Guide) only demonstrates how to set up an extrusion, but I don't see how to actually create variables to use it.
Here's a very simple problem I'd like to start with:
I have a rectangular 2D domain. I have laminar flow (spf) and transport of diluted species (chds) for the physics. I have two species: A and B. I want an equilibrium surface reaction on the top and bottom boundaries of this domain such that K = C/(A*B) is always satisfied on the boundaries and C is a surface concentration that is immobile and only changes due to be at equilibrium (K =C/(A*B)) with the two species A and B at the boundary.
It seems to me like I need to create a 1-D geometry with the same length as the 2-D rectangle. Then, I want to couple these so that the concentrations of A and B from the 2D model on the boundaries define C in the 1-D domain, and the concentration of C in the 1-D domain define the concentrations of A and B along the top/bottom boundaries in the 2-D domain (defined by the equilibrium equation).
Please help if you can. Thanks!
4 Replies Last Post Apr 21, 2011, 3:48 p.m. EDT