Add to ORKGBymeans of Morse theory we prove the existence of a nontrivial solution to a su-perlinear p-harmonic elliptic problem with Navier boundary conditions having a linking structure around the origin. Moreover, in case of both resonance near zero and nonresonance at + ∞ the existence of two nontrivial solutions is shown
Abstract. Combining the minimax arguments and the Morse Theory, by computing the critical groups at ...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...
By means of Morse theory we prove the existence of a nontrivial solution to a superlinear p-harmoni...
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 ...
In this paper we prove the existence of nontrivial solutions to a p-biharmonic elliptic equations wi...
Combining the minimax arguments and the Morse Theory, by computing the critical groups at zero, we e...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
The existence of a nontrivial solution for quasilinear elliptic equations involving the p-Laplace op...
AbstractIn this paper we prove new existence results concerning nontrivial solutions to semilinear e...
AbstractWe consider two classes of elliptic resonant problems. First, by local linking theory, we st...
Using Morse theory and the truncation technique, a proof is given of the existence of at least three...
We consider the semilinear elliptic equation -Deltau = f (x, u) with the Dirichlet boundary value fo...
AbstractIn this paper we study the existence of multiple nontrivial solutions for a semilinear ellip...
Abstract. Combining the minimax arguments and the Morse Theory, by computing the critical groups at ...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...
By means of Morse theory we prove the existence of a nontrivial solution to a superlinear p-harmoni...
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 ...
In this paper we prove the existence of nontrivial solutions to a p-biharmonic elliptic equations wi...
Combining the minimax arguments and the Morse Theory, by computing the critical groups at zero, we e...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
The existence of a nontrivial solution for quasilinear elliptic equations involving the p-Laplace op...
AbstractIn this paper we prove new existence results concerning nontrivial solutions to semilinear e...
AbstractWe consider two classes of elliptic resonant problems. First, by local linking theory, we st...
Using Morse theory and the truncation technique, a proof is given of the existence of at least three...
We consider the semilinear elliptic equation -Deltau = f (x, u) with the Dirichlet boundary value fo...
AbstractIn this paper we study the existence of multiple nontrivial solutions for a semilinear ellip...
Abstract. Combining the minimax arguments and the Morse Theory, by computing the critical groups at ...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...
We obtain four nontrivial solutions for an elliptic resonant problem via Morse theory and Lyapunov-S...