Faber-Krahn inequality for Robin problem involving p-Laplacian
classification
🧮 math.AP
keywords
eigenvaluefaber-krahninequalityproblemrobinamongstballboundary
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The eigenvalue problem for the p-Laplace operator with Robin boundary condition is considered in this paper. A Faber-Krahn type inequality is proved. More precisely, it is shown that amongst all the domains of fixed volume, the ball has the smallest first eigenvalue.
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