We use variational methods to study the existence of a principal eigenvalue for the non-anticoercive H\'enon-Lane-Emden system on a bounded domain. Then we provide a detailed insight into the problem in the linear case
We use the formalism of bilinear- and quadratic differential forms in order to study Hamiltonian and...
The Ekeland Variational Principle is used to prove the nonemptiness of the spectrum for positively h...
We are concerned with the Lane-Emden problem −∆u = u^P in Ω u > 0 in Ω u = 0 on ∂Ω, wher...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
Abstract. We prove a necessary and sufficient condition for the existence of Ψ-bounded solutions of ...
AbstractIt is well known that all the eigenvalues of the linear eigenvalue problemΔu=(q−λr)u,in Ω⊂RN...
International audienceHere we study the solutions of any sign of the system −∆u 1 = |∇u 2 | p , −∆u ...
In this paper we develop a Gidas–Ni–Nirenberg technique for polyharmonic equations and systems of La...
We study the nonlinear elliptic system of Lane-Emden type (Equation Presented) where Ω. is an open b...
We use the formalism of bilinear- and quadratic differential forms in order to study Hamiltonian and...
We study a nonlinear elliptic system of Lane--Emden type \[\left\{ \begin{array}{ll} -\Delta u\ =...
We improve some previous results for the principal eigenvalue of the p-laplacian defined on IRN, stu...
AbstractThe Ekeland Variational Principle is used to prove the nonemptiness of the spectrum for posi...
AbstractIn this paper we introduce the generalized eigenvalues of a quasilinear elliptic system of r...
We use the formalism of bilinear- and quadratic differential forms in order to study Hamiltonian and...
The Ekeland Variational Principle is used to prove the nonemptiness of the spectrum for positively h...
We are concerned with the Lane-Emden problem −∆u = u^P in Ω u > 0 in Ω u = 0 on ∂Ω, wher...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
We use variational methods to study the existence of non-trivial and radially symmetric solutions to...
Abstract. We prove a necessary and sufficient condition for the existence of Ψ-bounded solutions of ...
AbstractIt is well known that all the eigenvalues of the linear eigenvalue problemΔu=(q−λr)u,in Ω⊂RN...
International audienceHere we study the solutions of any sign of the system −∆u 1 = |∇u 2 | p , −∆u ...
In this paper we develop a Gidas–Ni–Nirenberg technique for polyharmonic equations and systems of La...
We study the nonlinear elliptic system of Lane-Emden type (Equation Presented) where Ω. is an open b...
We use the formalism of bilinear- and quadratic differential forms in order to study Hamiltonian and...
We study a nonlinear elliptic system of Lane--Emden type \[\left\{ \begin{array}{ll} -\Delta u\ =...
We improve some previous results for the principal eigenvalue of the p-laplacian defined on IRN, stu...
AbstractThe Ekeland Variational Principle is used to prove the nonemptiness of the spectrum for posi...
AbstractIn this paper we introduce the generalized eigenvalues of a quasilinear elliptic system of r...
We use the formalism of bilinear- and quadratic differential forms in order to study Hamiltonian and...
The Ekeland Variational Principle is used to prove the nonemptiness of the spectrum for positively h...
We are concerned with the Lane-Emden problem −∆u = u^P in Ω u > 0 in Ω u = 0 on ∂Ω, wher...
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