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May
2
 comment Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
Thanks Marc. I wasn't clear about this in my original question, but my real interest is in the difference between the first two distinct nonzero eigenvalues. So I don't need to determine anything about multiplicity. Sorry for the confusion, and thanks for the help!
May
2
 comment Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
@Rbega: both. Or any kind of (reasonably precise) estimate, really.
May
2
 comment Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
@Kofi: I say nonzero because I don't care about the zero eigenvalue corresponding to the constant function.
May
2
 comment Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
@Algol: without multiplicity. Otherwise you are very right that the answer is not very interesting. :-)
May
2
 revised Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
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May
2
 asked Gap between first two nonzero Laplacian eigenvalues on closed compact surface?
Mar
26
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