Add to ORKGWe prove the existence of a positive radial solution for the Hénon equation with arbitrary growth. The solution is found by means of a shooting method and turns out to be an increasing function of the radial variable. Some numerical experiments suggest the existence of many positive oscillating solutions
We study radially symmetric classical solutions of the Dirichlet problem for a heat equation with a ...
We study the following polyharmonic Hénon equation:where (m)* = 2N/(N – 2m) is the critical exponent...
For a semilinear biharmonic Dirichlet problem in the ball with supercritical power-type nonlinearity...
AbstractWe prove the existence of a positive radial solution for the Hénon equation with arbitrary g...
It is well known that the biharmonic equation ∆^2 u = u|u|^(p-1) with p ∈ (1,∞) has positive solutio...
AbstractIt is well known that the biharmonic equation Δ2u=u|u|p−1 with p∈(1,∞) has positive solution...
We prove existence and uniqueness (up to rescaling) of positive radial entire solutions of supercrit...
International audienceThis paper deals with existence and multiplicity of positive solutions for a q...
We investigate solutions of and focus on the regime and . Our advance is to develop a technique to...
This paper deals with existence and multiplicity of positive solutions for a quasilinear problem wit...
We study the Dirichlet problem in a ball for the Hénon equation with critical growth and we establis...
We study the Dirichlet problem in a ball for the Hénon equation with critical growth and we establis...
AbstractThe system under consideration is−Δu+cu=g(u,v)+up,u=u(x),x∈B⊂RN,u|∂B=0,−Δv+dv=h(u,v)+vq,v=v(...
This paper deals with existence and multiplicity of positive solutions for a quasilinear problem wi...
We study the existence of positive increasing radial solutions for superlinear Neumann problems in t...
We study radially symmetric classical solutions of the Dirichlet problem for a heat equation with a ...
We study the following polyharmonic Hénon equation:where (m)* = 2N/(N – 2m) is the critical exponent...
For a semilinear biharmonic Dirichlet problem in the ball with supercritical power-type nonlinearity...
AbstractWe prove the existence of a positive radial solution for the Hénon equation with arbitrary g...
It is well known that the biharmonic equation ∆^2 u = u|u|^(p-1) with p ∈ (1,∞) has positive solutio...
AbstractIt is well known that the biharmonic equation Δ2u=u|u|p−1 with p∈(1,∞) has positive solution...
We prove existence and uniqueness (up to rescaling) of positive radial entire solutions of supercrit...
International audienceThis paper deals with existence and multiplicity of positive solutions for a q...
We investigate solutions of and focus on the regime and . Our advance is to develop a technique to...
This paper deals with existence and multiplicity of positive solutions for a quasilinear problem wit...
We study the Dirichlet problem in a ball for the Hénon equation with critical growth and we establis...
We study the Dirichlet problem in a ball for the Hénon equation with critical growth and we establis...
AbstractThe system under consideration is−Δu+cu=g(u,v)+up,u=u(x),x∈B⊂RN,u|∂B=0,−Δv+dv=h(u,v)+vq,v=v(...
This paper deals with existence and multiplicity of positive solutions for a quasilinear problem wi...
We study the existence of positive increasing radial solutions for superlinear Neumann problems in t...
We study radially symmetric classical solutions of the Dirichlet problem for a heat equation with a ...
We study the following polyharmonic Hénon equation:where (m)* = 2N/(N – 2m) is the critical exponent...
For a semilinear biharmonic Dirichlet problem in the ball with supercritical power-type nonlinearity...