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Jan 25, 2022 at 22:48 answer added Iosif Pinelis timeline score: 1
Jan 25, 2022 at 18:53 vote accept HHN
Jan 25, 2022 at 12:23 answer added mlk timeline score: 1
Jan 24, 2022 at 22:17 answer added leo monsaingeon timeline score: 1
Jan 23, 2022 at 17:34 comment added leo monsaingeon I guess as $\alpha\to 0$ you expect two pieces of eigenvalues, one on $H^1_0(0,\pi/3)$ and the other on $H^1_0(2\pi/3,\pi)$, both normalized with $L^2$ mass equal $1/2$ (by symmetry this is the only reasonable scenario, I guess). If so, you should get a good guess: the lowe bound is simply the first Dirichlet-Laplacian eigenvalue (or equivalently Dirichlet energy) on a smaller domain, suitably normalized.
Jan 23, 2022 at 13:06 comment added Romain Gicquaud Have you tried to use Kuhn and Tucker's method? This is probably more helpful than using Fourier series...
Jan 23, 2022 at 11:40 history asked HHN CC BY-SA 4.0