Existence and uniqueness of solutions for higher-order three-point boundary value problems.
Pei, Minghe, Chang, Sung Kag (2009)
Boundary Value Problems [electronic only]
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Displaying similar documents to “Singular higher order boundary value problems for ordinary differential equations.”
Existence and uniqueness of solutions for higher-order three-point boundary value problems.
Slowly oscillating solutions of a parabolic inverse problem: boundary value problems.
Yang, Fenglin, Zhang, Chuanyi (2010)
Boundary Value Problems [electronic only]
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Positive solutions for singular discrete boundary value problems.
Cecchi, Mariella, Došlá, Zuzana, Marini, Mauro (2004)
Abstract and Applied Analysis
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Nonlinear periodic systems with the -Laplacian: existence and multiplicity results.
Papalini, Francesca (2007)
Abstract and Applied Analysis
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New Liouville theorems for linear second order degenerate elliptic equations in divergence form
Luisa Moschini (2005)
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A note on the regularity of the solutions to two variational inequalities involving a pseudodifferential operator.
Cooper, Randolph G. III jun. (2007)
International Journal of Mathematics and Mathematical Sciences
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Extremal solutions and relaxation for second order vector differential inclusions
Evgenios P. Avgerinos, Nikolaos S. Papageorgiou (1998)
Archivum Mathematicum
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In this paper we consider periodic and Dirichlet problems for second order vector differential inclusions. First we show the existence of extremal solutions of the periodic problem (i.e. solutions moving through the extreme points of the multifunction). Then for the Dirichlet problem we show that the extremal solutions are dense in the -norm in the set of solutions of the “convex” problem (relaxation theorem).
Quasilinear vector differential equations with maximal monotone terms and nonlinear boundary conditions
Ralf Bader, Nikolaos Papageorgiou (2000)
Annales Polonici Mathematici
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We consider a quasilinear vector differential equation which involves the p-Laplacian and a maximal monotone map. The boundary conditions are nonlinear and are determined by a generally multivalued, maximal monotone map. We prove two existence theorems. The first assumes that the maximal monotone map involved is everywhere defined and in the second we drop this requirement at the expense of strengthening the growth hypothesis on the vector field. The proofs are based on the theory of...
A discrete fixed point theorem of Eilenberg as a particular case of the contraction principle.
Jachymski, Jacek (2004)
Fixed Point Theory and Applications [electronic only]
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