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Existence and Multiplicity Results for Semicoercive Unilateral Problems

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Goeleven, D. Nguyen, VH. Willem, Michel [UCL]

In this paper, we investigate a general class of variational inequalities. Existence and multiplicity results are obtained by using minimax principles for lower semicontinuous functions due to A. Szulkin.

Document type Article de périodique (Journal article) – Article de recherche
Access type Accès restreint
Publication date 1994
Language Anglais
Journal information "Bulletin of the Australian Mathematical Society" - Vol. 49, no. 3, p. 489-497 (1994)
Peer reviewed yes
Publisher Australian Mathematics Publ Assoc Inc (Canberra)
issn 0004-9727
e-issn 1755-1633
Publication status Publié
Affiliation UCL - SC/MATH - Département de mathématique
Links
  1. Lassoued L, Periodic solutions of a second order superquadratic system with a change of sign in the potential, 10.1016/0022-0396(91)90020-a
  2. Mawhin Jean, Willem Michel, Critical Point Theory and Hamiltonian Systems, ISBN:9781441930897, 10.1007/978-1-4757-2061-7
  3. Szulkin, Ann. Inst. Henri Poincaré, 3, 77 (1986)
  4. Szulkin, Ann. Inst. Henri Poincaré, 5, 119 (1988)
Bibliographic reference Goeleven, D. ; Nguyen, VH. ; Willem, Michel. Existence and Multiplicity Results for Semicoercive Unilateral Problems. In: Bulletin of the Australian Mathematical Society, Vol. 49, no. 3, p. 489-497 (1994)
Permanent URL http://hdl.handle.net/2078.1/49345