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Posted:
8 years ago
2016年6月24日 GMT-4 13:14
Yes -- these are standard reflective boundary conditions. However, it won't work for solutions which allow for antisymmetric solutions, like eigenmode analysis or Schrödinger's Equation. You'd only solve for 1/4 of the available solutions.
Yes -- these are standard reflective boundary conditions. However, it won't work for solutions which allow for antisymmetric solutions, like eigenmode analysis or Schrödinger's Equation. You'd only solve for 1/4 of the available solutions.
Jeff Hiller
COMSOL Employee
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Posted:
8 years ago
2016年6月24日 GMT-4 14:02
There are ways of handling even antisymmetric solutions.
For a solid discussion of this, see
www.comsol.com/support/knowledgebase/1038/
Best,
Jeff
There are ways of handling even antisymmetric solutions.
For a solid discussion of this, see https://www.comsol.com/support/knowledgebase/1038/
Best,
Jeff
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Posted:
8 years ago
2016年6月25日 GMT-4 10:13
Thanks for posting that! So to calculate the number of modes you'd need all combinations of symmetric and antisymmetric boundaries (2ⁿ, where n is the number of boundaries), unless certain combinations are degenerate.
This still wouldn't work with "pie-slice" examples like the one on that web page, though.
Thanks for posting that! So to calculate the number of modes you'd need all combinations of symmetric and antisymmetric boundaries (2ⁿ, where n is the number of boundaries), unless certain combinations are degenerate.
This still wouldn't work with "pie-slice" examples like the one on that web page, though.