Elliptic problems with nonmonotone discontinuities at resonance.
Nikolaos, Halidias (2002)
Abstract and Applied Analysis
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Displaying similar documents to “Unilateral boundary value problems with jump discontinuities.”
Elliptic problems with nonmonotone discontinuities at resonance.
On a class of variational-hemivariational inequalities.
Halidias, Nikolaos (2002)
Revista Colombiana de Matemáticas
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On Neumann hemivariational inequalities.
Nikolaos, Halidias (2002)
Abstract and Applied Analysis
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Existence theorems for elliptic hemivariational inequalities involving the -Laplacian.
Kourogenis, Nikolaos C., Papageorgiou, Nikolaos S. (2002)
Abstract and Applied Analysis
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Nonlinear elliptic differential equations with multivalued nonlinearities
Antonella Fiacca, Nikolaos M. Matzakos, Nikolaos S. Papageorgiou, Raffaella Servadei (2003)
Czechoslovak Mathematical Journal
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In this paper we study nonlinear elliptic boundary value problems with monotone and nonmonotone multivalued nonlinearities. First we consider the case of monotone nonlinearities. In the first result we assume that the multivalued nonlinearity is defined on all . Assuming the existence of an upper and of a lower solution, we prove the existence of a solution between them. Also for a special version of the problem, we prove the existence of extremal solutions in the order interval formed...
Solutions for nonlinear variational inequalities with a nonsmooth potential.
Filippakis, Michael E., Papageorgiou, Nikolaos S. (2004)
Abstract and Applied Analysis
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On the existence and convergence of approximate solutions for equilibrium problems in Banach spaces.
Huang, Nan-Jing, Lan, Heng-You, Teo, Kok Lay (2007)
Journal of Inequalities and Applications [electronic only]
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Fixed point results for generalized contractive multimaps in metric spaces.
Latif, Abdul, Abdou, Afrah A.N. (2009)
Fixed Point Theory and Applications [electronic only]
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A fixed point theorem for a multivalued non-self mapping
Billy E. Rhoades (1996)
Commentationes Mathematicae Universitatis Carolinae
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We prove a fixed point theorem for a multivalued non-self mapping in a metrically convex complete metric space. This result generalizes Theorem 1 of Itoh [2].