Let Omega be a bounded smooth domain in R-N. We study the existence of positive solutions to the Dirichlet problem-Delta u = (1 - u)u(delta-1) - lambda u(r-1), in Omega,u=0, on partial derivative Omega,where 1 < r < s <= 2, and lambda > 0. In particular, we answer to some questions posed in the recent paper [3] where this problem was considered.
POSITIVE SOLUTIONS TO A DIRICHLET PROBLEM WITH NON-LIPSCHITZ NONLINEARITIES
Anello, G
2021-01-01
Abstract
Let Omega be a bounded smooth domain in R-N. We study the existence of positive solutions to the Dirichlet problem-Delta u = (1 - u)u(delta-1) - lambda u(r-1), in Omega,u=0, on partial derivative Omega,where 1 < r < s <= 2, and lambda > 0. In particular, we answer to some questions posed in the recent paper [3] where this problem was considered.File in questo prodotto:
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