Second order multivalued boundary value problems

Nikolaos Halidias; Nikolaos S. Papageorgiou

Displaying similar documents to “Second order multivalued boundary value problems”

Nonsquareness and locally uniform nonsquareness in Orlicz-Bochner function spaces endowed with Luxemburg norm.

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Topological properties of solution sets for sweeping processes with delay.

Castaing, C., Monteiro Marques, M.D.P. (1997)

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A result for approximating fixed points of generalized weak contraction of the integral-type by using Picard iteration.

Olatinwo, Memudu Olaposi (2008)

Revista Colombiana de Matemáticas

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Two fixed-point theorems for mappings satisfying a general contractive condition of integral type.

Rhoades, B. E. (2003)

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Nonlinear boundary value problems for second order differential inclusions

Sophia Th. Kyritsi, Nikolaos M. Matzakos, Nikolaos S. Papageorgiou (2005)

Czechoslovak Mathematical Journal

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In this paper we study two boundary value problems for second order strongly nonlinear differential inclusions involving a maximal monotone term. The first is a vector problem with Dirichlet boundary conditions and a nonlinear differential operator of the form $x \mapsto a {(x, x^{'})}^{'}$ . In this problem the maximal monotone term is required to be defined everywhere in the state space $ℝ^{N}$ . The second problem is a scalar problem with periodic boundary conditions and a differential operator of the form $x \mapsto {(a (x) x^{'})}^{'}$ . In this...

Some common fixed point theorems for selfmappings satisfying two contractive conditions of integral type in a uniform space

Memudu Olatinwo (2008)

Open Mathematics

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In this paper, we establish some common fixed point theorems for selfmappings of a uniform space by employing both the concepts of an A-distance and an E-distance introduced by Aamri and El Moutawakil [1] and two contractive conditions of integral type. Our results are generalizations and extensions of the classical Banach’s fixed point theorem of [2, 3, 19], some results of Aamri and El Moutawakil [1], Theorem 2.1 of Branciari [5] as well as a result of Jungck [7].