We use variational methods to study the existence of non-trivial and radially symmetric solutions to the H ́enon–Lane–Emden system with weights, when the exponents involved lie on the “critical hyperbola”. We also discuss qualitative properties of solutions and non-existence results
We give a method for obtaining radially symmetric solutions for the critical exponent problem{ −∆u+ ...
Our purpose of this paper is to study positive solutions of Lane-Emden equation -Δu=Vup in RN0 pertu...
We consider a (nonvariational) system involving the critical Sobolev exponent in the whole space. Th...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
International audienceWe study stable positive radially symmetric solutions for the Lane- Emden syst...
We study existence, uniqueness and stability of radial solutions of the Lane-Emden-Fowler equation -...
We study existence, uniqueness and stability of radial solutions of the Lane–Emden–Fowler equation i...
We consider a nonlinear elliptic system of Lane-Emden type in the whole space ℝn , namely (Formula p...
We consider the Lane-Emden system-∆u = |v| p-1 v,-∆v = |u| q-1 u in R d. When p ≥ q ≥ 1, it is known...
International audienceIn this article, we consider (component-wise) positive radial solutions of a w...
AbstractWe study the Euler–Lagrange system for a variational problem associated with the weighted Ha...
In this work we study the Generalized Lane-Emden equation and the interplay between the exponents in...
We use variational methods to study the existence of a principal eigenvalue for the non-anticoerciv...
International audienceHere we study the solutions of any sign of the system −∆u 1 = |∇u 2 | p , −∆u ...
In this thesis we consider lower order perturbations of the critical Lane-Emden system posed on a bo...
We give a method for obtaining radially symmetric solutions for the critical exponent problem{ −∆u+ ...
Our purpose of this paper is to study positive solutions of Lane-Emden equation -Δu=Vup in RN0 pertu...
We consider a (nonvariational) system involving the critical Sobolev exponent in the whole space. Th...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
International audienceWe study stable positive radially symmetric solutions for the Lane- Emden syst...
We study existence, uniqueness and stability of radial solutions of the Lane-Emden-Fowler equation -...
We study existence, uniqueness and stability of radial solutions of the Lane–Emden–Fowler equation i...
We consider a nonlinear elliptic system of Lane-Emden type in the whole space ℝn , namely (Formula p...
We consider the Lane-Emden system-∆u = |v| p-1 v,-∆v = |u| q-1 u in R d. When p ≥ q ≥ 1, it is known...
International audienceIn this article, we consider (component-wise) positive radial solutions of a w...
AbstractWe study the Euler–Lagrange system for a variational problem associated with the weighted Ha...
In this work we study the Generalized Lane-Emden equation and the interplay between the exponents in...
We use variational methods to study the existence of a principal eigenvalue for the non-anticoerciv...
International audienceHere we study the solutions of any sign of the system −∆u 1 = |∇u 2 | p , −∆u ...
In this thesis we consider lower order perturbations of the critical Lane-Emden system posed on a bo...
We give a method for obtaining radially symmetric solutions for the critical exponent problem{ −∆u+ ...
Our purpose of this paper is to study positive solutions of Lane-Emden equation -Δu=Vup in RN0 pertu...
We consider a (nonvariational) system involving the critical Sobolev exponent in the whole space. Th...
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