Wei Jiang's research while affiliated with Jiangxi Normal University and other places
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Publication (1)
In this article we study the existence of infinitely many homoclinic
solutions for a class of second-order Hamiltonian systems
$$
\ddot{u}-L(t)u+W_u(t,u)=0, \quad \forall t\in\mathbb{R},
$$
where L is not required to be either uniformly positive
definite or coercive, and W is superquadratic at infinity in u
but does not need to satisfy the Ambroset...
Citations
... From then on, it has been extensively applied in the study of the existence of homoclinic solutions for second order nonperiodic systems, we refer the reader to the references [2,4,6,[14][15][16]21,25,29,35]. In recent years, the research on how to weaken the condition (L 0 ) has begun to attract much attention, for example, Ding [7], Jiang and Zhang [10], Liu and Zhang [17], Sun and Wu [22,23] and others. ...
