Lumerical's 2.5D FDTD in MEEP? #2563
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I don't have a ton of faith in these methods wrt topology optimization due to the complicated structure that evolves... but it's worth a try. @joamatab you mentioned someone had 2.5D kinda working within meep, right? |
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I think all these 2.5d methods do is calculate an "effective index" from the dispersion relation of a 3d planar waveguide, and then use that to replace the actual index in a 2d simulation. You can easily do that yourself by calculating the dispersion relation in MPB. Sometimes people include other heuristics too. Quantitatively, these methods are pretty useless for complex geometries (like those produced by topology optimization). Qualitatively, we almost always start with a 2d simulation just to get the math right and to identify a reasonable parameter regime, but I don't think the 2.5D heuristic is necessary for this. |
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Came across a paper relevant to this discussion: |
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I had been working around inverse designing of integrated photonic devices. The 2D optimizations are pretty quick however, the 3D optimizations are very slow (I don't have access to a computing clusters).
As the title suggests, I was wondering if here are any tools or techniques in which we can do something like Lumerical's 2.5D FDTD to speed up the simulation of 3D structures .
As mentioned in the Lumerical webpage: "The method involves reducing the 3D problem into an effective 2D problem by converting the vertical waveguide structure into effective dispersive materials that simultaneously account for material and waveguide dispersion"
Lumerical 2.5D link: https://www.lumerical.com/learn/whitepapers/lumericals-2-5d-fdtd-propagation-method/
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