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Simple convection model not converging
Posted May 15, 2012, 11:12 a.m. EDT Low-Frequency Electromagnetics, Fluid & Heat, Modeling Tools & Definitions, Parameters, Variables, & Functions, Studies & Solvers Version 4.2a 2 Replies
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Hello all,
I have a simple beam model in which the beam is made out of silicon and it is sorrounded by air. When I apply a voltage to the beam, it creates temperature gradient along the beam due to the resistivity of the beam being dependent on the temperature at which it is at. To incorporate the convection due to the air, I went ahead and used two physics to mimic this phenomenon: electric currents (to compute the resistance of the beam and the power) and non-isothermal flow (to compute the temperature, including the effect of convection). The model itself is a one quarter model, allowing for symmetry, which I took care of with the simple boundary condition of electric and thermal insulation. The reason behind coupling these is so that I can see the effect of convection, given the fact that the heat transfer coefficient of air will change due to temperature. When I run my model with time dependent I get the following error:
"Failed to find consistent initial values.
Last time step is not converged."
When I run it with stationary I get the following error:
"Failed to find a solution.
Maximum number of segregated iterations reached.
Returned solution is not converged."
Any help is greatly appreciated.
Thanks.
I have a simple beam model in which the beam is made out of silicon and it is sorrounded by air. When I apply a voltage to the beam, it creates temperature gradient along the beam due to the resistivity of the beam being dependent on the temperature at which it is at. To incorporate the convection due to the air, I went ahead and used two physics to mimic this phenomenon: electric currents (to compute the resistance of the beam and the power) and non-isothermal flow (to compute the temperature, including the effect of convection). The model itself is a one quarter model, allowing for symmetry, which I took care of with the simple boundary condition of electric and thermal insulation. The reason behind coupling these is so that I can see the effect of convection, given the fact that the heat transfer coefficient of air will change due to temperature. When I run my model with time dependent I get the following error:
"Failed to find consistent initial values.
Last time step is not converged."
When I run it with stationary I get the following error:
"Failed to find a solution.
Maximum number of segregated iterations reached.
Returned solution is not converged."
Any help is greatly appreciated.
Thanks.
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2 Replies Last Post May 16, 2012, 11:12 a.m. EDT