We obtain nontrivial solutions for a class of double-phase problems using Morse theory. In the absence of a direct sum decomposition, we use a cohomological local splitting to get an estimate of the critical groups at zero
The problem concerning harmonic mappings is addressed by using the Morse splitting lemma. As a first...
We consider resonance problems at an arbitrary eigenvalue of the Laplacien. We prove the existence o...
AbstractIn this paper, we study the existence of solutions for a class of resonant difference system...
We consider a double phase Robin problem with a Carathéodory nonlinearity. When the reaction is supe...
We consider the following double phase problem with variable exponents: −div∇upx−2∇u+ax∇uqx−2∇u=λfx,...
AbstractWe consider two classes of elliptic resonant problems. First, by local linking theory, we st...
In this paper, we study a class of singular double phase problems defined on Minkowski spaces in ter...
We investigate a class of quasi-linear nonlocal problems, including as a particular case semi-linear...
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 study double phase problems with nonlinear boundary condition and gradient dependen...
AbstractBy computing the E-critical groups at θ and infinity of the corresponding functional of Hami...
We review some recent results on double phase problems. We focus on the relevant function space fram...
AbstractIn this paper we apply Morse theory to study the existence of nontrivial solutions of p-Lapl...
In this paper, Morse theory is used to establish the existence of multiple solutions for an impulsiv...
The problem concerning harmonic mappings is addressed by using the Morse splitting lemma. As a first...
We consider resonance problems at an arbitrary eigenvalue of the Laplacien. We prove the existence o...
AbstractIn this paper, we study the existence of solutions for a class of resonant difference system...
We consider a double phase Robin problem with a Carathéodory nonlinearity. When the reaction is supe...
We consider the following double phase problem with variable exponents: −div∇upx−2∇u+ax∇uqx−2∇u=λfx,...
AbstractWe consider two classes of elliptic resonant problems. First, by local linking theory, we st...
In this paper, we study a class of singular double phase problems defined on Minkowski spaces in ter...
We investigate a class of quasi-linear nonlocal problems, including as a particular case semi-linear...
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 study double phase problems with nonlinear boundary condition and gradient dependen...
AbstractBy computing the E-critical groups at θ and infinity of the corresponding functional of Hami...
We review some recent results on double phase problems. We focus on the relevant function space fram...
AbstractIn this paper we apply Morse theory to study the existence of nontrivial solutions of p-Lapl...
In this paper, Morse theory is used to establish the existence of multiple solutions for an impulsiv...
The problem concerning harmonic mappings is addressed by using the Morse splitting lemma. As a first...
We consider resonance problems at an arbitrary eigenvalue of the Laplacien. We prove the existence o...
AbstractIn this paper, we study the existence of solutions for a class of resonant difference system...
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