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Existence of Ground State Solutions for Hamiltonian Elliptic Systems with Gradient Terms

Jin, Yunjuan ; Yang, Minbo

Mathematica Slovaca, 2015-02, Vol.65 (1), p.141-156 [Periódico revisado por pares]

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Título:
Existence of Ground State Solutions for Hamiltonian Elliptic Systems with Gradient Terms
Autor: Jin, Yunjuan ; Yang, Minbo
Assuntos: concentration-compactness principle ; ground state solution ; Hamiltonian elliptic systems
É parte de: Mathematica Slovaca, 2015-02, Vol.65 (1), p.141-156
Descrição: In this paper we consider the following Hamiltonian elliptic terns in R : [XXX] Where V(x) > 0 is a periodic continuous real Function, b̅(x) = (b ...b ) € C (R ,R ) satisfies the gauge condition div b̅(x) =0, g(x,v), f(x,u) are super- linear at infinity. We establish the existence of ground state solutions without the classical Ambrosetti-Rabinowitz superlinear condition.
Editor: Heidelberg: De Gruyter Open
Idioma: Inglês;Tcheco;Francês;Alemão;Russo;Eslovaco

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