Add to ORKGAbstract. Combining the minimax arguments and the Morse Theory, by computing the critical groups at zero, we establish the existence of a nontrivial solution for a class of Dirichlet boundary value problems, with resonance at infinity and zero. Résumé. Par un procéde ́ de minimax et application de la Théorie de Morse, en calculant les groupes critiques en zéro, nous établissons l’existence d’une solution non triviale pour une classe de problèmes de Dirichlet, avec résonance a ̀ l’infini et en zéro.
In this paper, by introducing some new conditions, we study the nontrivial (multiple) solutions for ...
By means of Morse theory we prove the existence of a nontrivial solution to a superlinear p-harmonic...
In this paper, we develop a method to compute critical groups at degenerate critical points under mo...
Combining the minimax arguments and the Morse Theory, by computing the critical groups at zero, we e...
AbstractIn this paper Morse theory and local linking are used to study the existence of multiple non...
In this paper Morse theory and local linking are used to study the existence of multiple nontrivial ...
AbstractIn this paper, we study the existence of solutions for a class of resonant difference system...
AbstractIn this paper we prove new existence results concerning nontrivial solutions to semilinear e...
The Dirichlet resonant boundary value problems are considered. If the respective nonlinear equation ...
We establish the existence of a nontrivial solution for a double resonant elliptic problem under a l...
We study a Dirichlet-type boundary value problem for a pseudo- di↵erential equation driven by the fr...
We consider resonance problems at an arbitrary eigenvalue of the Laplacien. We prove the existence o...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
Bymeans of Morse theory we prove the existence of a nontrivial solution to a su-perlinear p-harmonic...
AbstractIn this paper the existence of nontrivial periodic solution for second order asymptotically ...
In this paper, by introducing some new conditions, we study the nontrivial (multiple) solutions for ...
By means of Morse theory we prove the existence of a nontrivial solution to a superlinear p-harmonic...
In this paper, we develop a method to compute critical groups at degenerate critical points under mo...
Combining the minimax arguments and the Morse Theory, by computing the critical groups at zero, we e...
AbstractIn this paper Morse theory and local linking are used to study the existence of multiple non...
In this paper Morse theory and local linking are used to study the existence of multiple nontrivial ...
AbstractIn this paper, we study the existence of solutions for a class of resonant difference system...
AbstractIn this paper we prove new existence results concerning nontrivial solutions to semilinear e...
The Dirichlet resonant boundary value problems are considered. If the respective nonlinear equation ...
We establish the existence of a nontrivial solution for a double resonant elliptic problem under a l...
We study a Dirichlet-type boundary value problem for a pseudo- di↵erential equation driven by the fr...
We consider resonance problems at an arbitrary eigenvalue of the Laplacien. We prove the existence o...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
Bymeans of Morse theory we prove the existence of a nontrivial solution to a su-perlinear p-harmonic...
AbstractIn this paper the existence of nontrivial periodic solution for second order asymptotically ...
In this paper, by introducing some new conditions, we study the nontrivial (multiple) solutions for ...
By means of Morse theory we prove the existence of a nontrivial solution to a superlinear p-harmonic...
In this paper, we develop a method to compute critical groups at degenerate critical points under mo...