A Singular Elliptic System with Higher Order Terms of p-Laplacian Type
De Cave, Linda Maria
2016

Abstract

We use variational techniques to prove existence and nonexistence results for the following singular elliptic system: {div(vertical bar del u vertical bar(p-2)del u) = theta z(q)/u(1-0), u > 0 in Omega is an element of W-0(,1p) (Omega), -div(vertical bar del z vertical bar(p-2)del z) = qz(q-1)u(theta), z > 0 in Omega, z is an element of W-0(1,p) (Omega), where Omega is a bounded open set in RN (N >= 2), p > 1, q > (land 0 < 0 < 1.

Details

Title A Singular Elliptic System with Higher Order Terms of p-Laplacian Type
Author(s) De Cave, Linda Maria
Published in Advanced Nonlinear Studies
Pagination 21
Volume 16
Issue 4
Pages 667-687
Date 2016
Publisher Berlin, Walter De Gruyter Gmbh
ISSN 1536-1365
Keywords
DOI https://doi.org/10.1515/ans-2015-5052
Other identifier(s) View record in Web of Science
Laboratories MATHAA
Record Appears in Scientific production and competences > SB - School of Basic Sciences > SB Archives > MATHAA - Mathematics Institute for Analysis and Applications
Peer-reviewed publications
Work produced at EPFL
Journal Articles
Published
Record creation date 2017-02-17

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