About: The pseudo- p-Laplace eigenvalue problem and viscosity solutions as p → ∞

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Attributs	Valeurs
type	work Article
Is Part Of	http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/w
Subject	concavity convex rearrangement minimal Lipschitz extension viscosity solution Dependence of solutions on initial and boundary data, parameters Estimation of eigenvalues, upper and lower bounds Nonlinear eigenvalue problems, nonlinear spectral theory http://msc2010.org/resources/MSC/2010/49R50 anisotropic Eigenvalue pseudo-Laplace symmetry
Title	The pseudo- p-Laplace eigenvalue problem and viscosity solutions as p → ∞
Date	2004-01-01(xsd:dateTime)
has manifestation of work	http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/cocv02293/m/web http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/cocv02293/m/print
related by	http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/cocv02293/authorship/2 http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/cocv02293/authorship/1
Author	Kawohl, Bernd Belloni, Marino
Abstract	We consider the pseudo- p-Laplacian, an anisotropic version of the p-Laplacian operator for $pot=2$. We study relevant properties of its first eigenfunction for finite p and the limit problem as p → ∞.
article type	research-article
publisher identifier	cocv02293
Date Copyrighted	2004-01-01(xsd:dateTime)
Rights	© EDP Sciences, SMAI, 2004
Rights Holder	EDP Sciences, SMAI
is part of this journal	ESAIM: Control, Optimisation and Calculus of Variations
is primary topic of	http://hub.abes.fr/edp/periodical/cocv/2004/volume_10/issue_1/cocv02293/w/record

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