We study the symmetry properties of the weak positive solutions to a class of quasi-linear elliptic problems having a variational structure. On this basis, the asymptotic behaviour of global solutions of the corresponding parabolic equations is also investigated. In particular, if the domain is a ball, the elements of the ω limit set are nonnegative radially symmetric solutions of the stationary problem
Montoro, L., Sciunzi, B., Squassina, M., Asymptotic symmetry for a class of quasi-linear parabolic problems, <<ADVANCED NONLINEAR STUDIES>>, 2010; 10 (N/A): 789-818 [http://hdl.handle.net/10807/89981]
Asymptotic symmetry for a class of quasi-linear parabolic problems
Squassina, MarcoUltimo
2010
Abstract
We study the symmetry properties of the weak positive solutions to a class of quasi-linear elliptic problems having a variational structure. On this basis, the asymptotic behaviour of global solutions of the corresponding parabolic equations is also investigated. In particular, if the domain is a ball, the elements of the ω limit set are nonnegative radially symmetric solutions of the stationary problem
File in questo prodotto:
Non ci sono file associati a questo prodotto.
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
