Hi there,
I'm completely new to COMSOL, so I still struggle with it a lot. Bear with me! I've already looked in the existing discussions but found nothing helpful.
What I want to do is model the power flow over a metal-dielectric patterned surface (it's patterned with complimentary split ring resonators or CSRRs). I've already produced a model that solves the eigenmodes of the surface using floquet boundary conditions, which produces the correct result for what the resonant frequency of the material should be.
However, I need to model what the power flow looks like on this surface. Ideally, what I want to do is excite the surface with a point source electric field. But how do I do that?
I should mention, if I don't use periodic boundary conditions, I think I'm going to struggle computationally. The CSRRs I'm working with are spaced along a 2mm square pitch and the materials I'm investigating are A3-sized surfaces covered with these. So I sure couldn't model the whole material.
Any help at all is immensely appreciated.
I'm completely new to COMSOL, so I still struggle with it a lot. Bear with me! I've already looked in the existing discussions but found nothing helpful.
What I want to do is model the power flow over a metal-dielectric patterned surface (it's patterned with complimentary split ring resonators or CSRRs). I've already produced a model that solves the eigenmodes of the surface using floquet boundary conditions, which produces the correct result for what the resonant frequency of the material should be.
However, I need to model what the power flow looks like on this surface. Ideally, what I want to do is excite the surface with a point source electric field. But how do I do that?
I should mention, if I don't use periodic boundary conditions, I think I'm going to struggle computationally. The CSRRs I'm working with are spaced along a 2mm square pitch and the materials I'm investigating are A3-sized surfaces covered with these. So I sure couldn't model the whole material.
Any help at all is immensely appreciated.