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Integration boundary condition that is probably of circular dependency (dye-sensitized solar cell)
Posted 2013年4月29日 GMT-4 11:19 Semiconductor Devices, Modeling Tools & Definitions, Parameters, Variables, & Functions, Results & Visualization Version 4.3 3 Replies
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I tried to model the ionic exchange in a dye-sensitized solar cell. The concentration of cations in the electrolyte follows a Boltzmann distribution:
Nc = N0 * exp(-Q/kT). N0 is a constant.
That is, Nc is a variable dependent on N0.
To fulfill ionic conservation, one of the non-local boundary conditions is:
∫Ω Nc*dΩ = N0*Ω , where Ω is the volume of the cell.
That is, the integration of Nc over the entire domain = N0 * volume of the domain.
My question is, how can I fulfill it in Comsol? I know how to add an integration coupling variable (intop1), but what to do next?
Thanks.
Nc = N0 * exp(-Q/kT). N0 is a constant.
That is, Nc is a variable dependent on N0.
To fulfill ionic conservation, one of the non-local boundary conditions is:
∫Ω Nc*dΩ = N0*Ω , where Ω is the volume of the cell.
That is, the integration of Nc over the entire domain = N0 * volume of the domain.
My question is, how can I fulfill it in Comsol? I know how to add an integration coupling variable (intop1), but what to do next?
Thanks.
3 Replies Last Post 2013年4月29日 GMT-4 14:36