Abstract We consider nonlinear nonhomogeneous Dirichlet problems driven by the sum of a p-Laplacian and a Laplacian. The hypotheses on the reaction term incor-porate problems resonant at both ± ∞ and zero. We consider both cases p> 2 and 1 < p < 2 (singular case) and we prove four multiplicity theorems producing three or four nontrivial solutions. For the case p> 2 we provide precise sign information for all the solutions. Our approach uses critical point theory, truncation and comparison techniques, Morse theory and the Lyapunoff-Schmidt reduction method
With the linear growth of the nonlinearity and a new compactness condition involving the asymptotic ...
Nonsmooth-critical-point theory is applied in proving multiplicity results for a quasilinear symmetr...
We consider a nonlinear Dirichlet problem driven by the sum of a p-Laplacian (p \u3e 2) and a Laplac...
We consider nonlinear elliptic equations driven by the sum of a $p$-Laplacian ($p> 2$) and a Lapl...
Abstract. We consider nonlinear elliptic equations driven by the sum of a p-Laplacian (p> 2) and ...
We consider a nonlinear nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian and a La...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
We consider a nonlinear, nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian (2 < p)...
We consider a nonlinear, nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian (2 < p)...
Using Morse theory and the truncation technique, a proof is given of the existence of at least three...
In this paper Morse theory and local linking are used to study the existence of multiple nontrivial ...
Abstract. We consider a semilinear elliptic equation with a nonsmooth, locally Lipschitz potential f...
AbstractIn this paper Morse theory and local linking are used to study the existence of multiple non...
AbstractIn this paper, by Morse theory we obtain the existence and multiplicity for a class of the q...
Nonsmooth-critical-point theory is applied in proving multiplicity results for a quasilinear symmetr...
With the linear growth of the nonlinearity and a new compactness condition involving the asymptotic ...
Nonsmooth-critical-point theory is applied in proving multiplicity results for a quasilinear symmetr...
We consider a nonlinear Dirichlet problem driven by the sum of a p-Laplacian (p \u3e 2) and a Laplac...
We consider nonlinear elliptic equations driven by the sum of a $p$-Laplacian ($p> 2$) and a Lapl...
Abstract. We consider nonlinear elliptic equations driven by the sum of a p-Laplacian (p> 2) and ...
We consider a nonlinear nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian and a La...
We consider nonlinear Dirichlet problems driven by the p-Laplacian, which are resonant at + ∞ with r...
We consider a nonlinear, nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian (2 < p)...
We consider a nonlinear, nonhomogeneous Dirichlet problem driven by the sum of a p-Laplacian (2 < p)...
Using Morse theory and the truncation technique, a proof is given of the existence of at least three...
In this paper Morse theory and local linking are used to study the existence of multiple nontrivial ...
Abstract. We consider a semilinear elliptic equation with a nonsmooth, locally Lipschitz potential f...
AbstractIn this paper Morse theory and local linking are used to study the existence of multiple non...
AbstractIn this paper, by Morse theory we obtain the existence and multiplicity for a class of the q...
Nonsmooth-critical-point theory is applied in proving multiplicity results for a quasilinear symmetr...
With the linear growth of the nonlinearity and a new compactness condition involving the asymptotic ...
Nonsmooth-critical-point theory is applied in proving multiplicity results for a quasilinear symmetr...
We consider a nonlinear Dirichlet problem driven by the sum of a p-Laplacian (p \u3e 2) and a Laplac...