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- W2726602011 abstract "We prove that, in the limit as $k to+ infty$, the hexagonal honeycomb solves the optimal partition problem in which the criterion is minimizing the largest among the Cheeger constants of $k$ mutually disjoint cells in a planar domain. As a by-product, the same result holds true when the Cheeger constant is replaced by the first Robin eigenvalue of the Laplacian." @default.
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- W2726602011 date "2017-06-30" @default.
- W2726602011 modified "2023-09-25" @default.
- W2726602011 title "Proof of the Honeycomb Asymptotics for Optimal Cheeger Clusters" @default.
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