INVESTIGADORES
FERNANDEZ BONDER Julian
artículos
Título:
Infinitely Many Solutions For An Elliptic System With Nonlinear Boundary Conditions
Autor/es:
JULIAN FERNANDEZ BONDER; PINASCO, JUAN PABLO; ROSSI, JULIO DANIEL
Revista:
ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS
Editorial:
TEXAS STATE UNIVERSITY
Referencias:
Año: 2001 vol. 6 p. 141 - 154
ISSN:
1072-6691
Resumen:
In this paper we prove the existence of infinitely many nontrivial solutions of the system ¢u = u; ¢v = v; with nonlinear coupling at the smooth boundary of a bounded domain of RN. The proof, under suitable assumptions on the Hamiltonian, is based on variational arguments and on the Fountain Theorem of the critical point theory.
