We prove existence, regularity and nonexistence results for problems whose model is -Lambda u = f(x)/u gamma in Omega, with zero Dirichlet conditions on the boundary of an open, bounded subset Omega of R(N). Here gamma > 0 and f is a nonnegative function on Omega. Our results will depend on the summability of f in some Lebesgue spaces, and on the values of gamma (which can be equal, larger or smaller than 1)
International audienceWe study the singular semilinear elliptic equation $\Delta u + f(., u) = 0$ in...
37 ppInternational audienceWe study existence and uniqueness of solutions of (E 1) −∆u + µ |x| ^{-2}...
We show optimal existence, nonexistence and regularity results for nonnegative solutions to Dirichle...
We study both existence and nonexistence of nonnegative solutions for nonlinear elliptic problems wi...
Given a smooth domain Omega subset of R-N such that 0 is an element of partial derivative Omega and ...
In this paper we deal with some results concerning semilinear elliptic singular problems with Diric...
We study both existence and nonexistence of nonnegative solutions for nonlinear elliptic problems wi...
In this paper we study nonlinear elliptic boundary value problems with singular nonlinearities whose...
In this paper we consider singular semilinear elliptic equations whose prototype is the following ...
International audienceIn this paper we deal with some results concerning semilinear elliptic singula...
International audienceIn this paper we deal with some results concerning semilinear elliptic singula...
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
AbstractLet Ω be an open subset of RN, N ⩾ 3, containing 0. We consider the solutions of −Δu(x) + g(...
AbstractWe study both existence and nonexistence of nonnegative solutions for nonlinear elliptic pro...
International audienceWe study the singular semilinear elliptic equation $\Delta u + f(., u) = 0$ in...
37 ppInternational audienceWe study existence and uniqueness of solutions of (E 1) −∆u + µ |x| ^{-2}...
We show optimal existence, nonexistence and regularity results for nonnegative solutions to Dirichle...
We study both existence and nonexistence of nonnegative solutions for nonlinear elliptic problems wi...
Given a smooth domain Omega subset of R-N such that 0 is an element of partial derivative Omega and ...
In this paper we deal with some results concerning semilinear elliptic singular problems with Diric...
We study both existence and nonexistence of nonnegative solutions for nonlinear elliptic problems wi...
In this paper we study nonlinear elliptic boundary value problems with singular nonlinearities whose...
In this paper we consider singular semilinear elliptic equations whose prototype is the following ...
International audienceIn this paper we deal with some results concerning semilinear elliptic singula...
International audienceIn this paper we deal with some results concerning semilinear elliptic singula...
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
AbstractLet Ω be an open subset of RN, N ⩾ 3, containing 0. We consider the solutions of −Δu(x) + g(...
AbstractWe study both existence and nonexistence of nonnegative solutions for nonlinear elliptic pro...
International audienceWe study the singular semilinear elliptic equation $\Delta u + f(., u) = 0$ in...
37 ppInternational audienceWe study existence and uniqueness of solutions of (E 1) −∆u + µ |x| ^{-2}...
We show optimal existence, nonexistence and regularity results for nonnegative solutions to Dirichle...