This paper concerns solutions for the Hamiltonian system:ż JH z t, z . Here We consider the case that 0 ∈ σ c − J d/dt L and W satisfies some superquadratic condition different from the type of Ambrosetti-Rabinowitz. We study this problem by virtue of some weak linking theorem recently developed and prove the existence of homoclinic orbits
AbstractWe study the existence of homoclinic orbits for the second order Hamiltonian system q¨+Vq(t,...
AbstractBy using the Mountain Pass Theorem and the Symmetric Mountain Pass Theorem, we establish som...
Abstract By introducing a new superquadratic condition, we obtain the existence of two nontrivial ho...
LzWt, z, L is a 2N × 2N symmetric matrix, andW ∈ C1R×R2N,R. We consider the case that 0 ∈ σc−Jd/dt ...
We study the following nonperiodic Hamiltonian system ż=JHz(t,z), where H∈C1(R×R2N,R) is the form H...
AbstractThis paper deals with existence and exponential decay of homoclinic orbits in the first-orde...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
We establish existence results of homoclinic orbits of the first order time-dependent Hamiltonian sy...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
We will prove the existence of a nontrivial homoclinic solution for an autonomous second order Hamil...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
This paper deals via variational methods with the existence of infinitely many homoclinic orbits for...
In this article we study the existence of infinitely many homoclinic solutions for a class of seco...
AbstractA new result for existence of homoclinic orbits is obtained for the second-order Hamiltonian...
Abstract. This paper is concerned with the existence of homoclinic or-bits of multi-bump type in the...
AbstractWe study the existence of homoclinic orbits for the second order Hamiltonian system q¨+Vq(t,...
AbstractBy using the Mountain Pass Theorem and the Symmetric Mountain Pass Theorem, we establish som...
Abstract By introducing a new superquadratic condition, we obtain the existence of two nontrivial ho...
LzWt, z, L is a 2N × 2N symmetric matrix, andW ∈ C1R×R2N,R. We consider the case that 0 ∈ σc−Jd/dt ...
We study the following nonperiodic Hamiltonian system ż=JHz(t,z), where H∈C1(R×R2N,R) is the form H...
AbstractThis paper deals with existence and exponential decay of homoclinic orbits in the first-orde...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
We establish existence results of homoclinic orbits of the first order time-dependent Hamiltonian sy...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
We will prove the existence of a nontrivial homoclinic solution for an autonomous second order Hamil...
We consider second order Hamiltonian systems on non-compact Riemannian manifolds. We prove the exist...
This paper deals via variational methods with the existence of infinitely many homoclinic orbits for...
In this article we study the existence of infinitely many homoclinic solutions for a class of seco...
AbstractA new result for existence of homoclinic orbits is obtained for the second-order Hamiltonian...
Abstract. This paper is concerned with the existence of homoclinic or-bits of multi-bump type in the...
AbstractWe study the existence of homoclinic orbits for the second order Hamiltonian system q¨+Vq(t,...
AbstractBy using the Mountain Pass Theorem and the Symmetric Mountain Pass Theorem, we establish som...
Abstract By introducing a new superquadratic condition, we obtain the existence of two nontrivial ho...