The existence of infinitely many radially symmetric weaksolutions for non-autonomous elliptic problems involving the p-Laplacian in the Euclidan space R^N is investigated. The approach is based on variational method. A main ingredient of proof is the famous symmetriccritically principle of Palais. A concrete example of an application ispointed out.

Radially symmetric weak solutions for Elliptic problems in R^N / Candito, P., Molica Bisci, G.. - In: DIFFERENTIAL AND INTEGRAL EQUATIONS. - ISSN 0893-4983. - 26:(2013), pp. 1009-1026.

Radially symmetric weak solutions for Elliptic problems in R^N

CANDITO, Pasquale;
2013-01-01

Abstract

The existence of infinitely many radially symmetric weaksolutions for non-autonomous elliptic problems involving the p-Laplacian in the Euclidan space R^N is investigated. The approach is based on variational method. A main ingredient of proof is the famous symmetriccritically principle of Palais. A concrete example of an application ispointed out.
2013
Inglese
26
1009
1026
18
https://projecteuclid.org/euclid.die/1372858559
Esperti anonimi
Radially symmetric weak solutions, elliptic problems; variational methods
Internazionale
No
Candito, Pasquale; Molica Bisci, G
info:eu-repo/semantics/article
1 Contributo su Rivista::1.1 Articolo in rivista
262
Radially symmetric weak solutions for Elliptic problems in R^N / Candito, P., Molica Bisci, G.. - In: DIFFERENTIAL AND INTEGRAL EQUATIONS. - ISSN 0893-4983. - 26:(2013), pp. 1009-1026.
2
none
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.12318/565
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