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Gradient estimates for the ground state Schrödinger eigenfunction and applications. - MaRDI portal

Gradient estimates for the ground state Schrödinger eigenfunction and applications. (Q5956424)

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scientific article; zbMATH DE number 1709189
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Gradient estimates for the ground state Schrödinger eigenfunction and applications.
scientific article; zbMATH DE number 1709189

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    Gradient estimates for the ground state Schrödinger eigenfunction and applications. (English)
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    7 August 2002
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    In this paper the authors give a simple and short proof of the sharp lower bound for the spectral gap of the Dirichlet Laplacian in \( \Omega \) in the case that \( \Omega \) is a planar convex domain which is simmetric with respect to each coordinate axes. The proof uses maximumprinciple argument.
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    Elliptic equations
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    ground state
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