Non-convex perturbations of evolution equations with -dissipative operators in Banach spaces
Evgenios P. Avgerinos, Nikolaos S. Papageorgiou (1989)
Commentationes Mathematicae Universitatis Carolinae
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Displaying similar documents to “Existence of monotone solutions for nonhnear perturbed differential inclusions.”
Non-convex perturbations of evolution equations with -dissipative operators in Banach spaces
Nonlinear functional analysis and nonlinear partial differential equations
Browder, E.
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Functional evolution equations with nonconvex lower semicontinuous multivalued perturbations.
Ibrahim, A.G. (1998)
International Journal of Mathematics and Mathematical Sciences
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Topological structure of solution sets of differential inclusions: the constrained case.
Kryszewski, Wojciech (2003)
Abstract and Applied Analysis
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Near viability for fully nonlinear differential inclusions
Irina Căpraru, Alina Lazu (2014)
Open Mathematics
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We consider the nonlinear differential inclusion x′(t) ∈ Ax(t) + F(x(t)), where A is an m-dissipative operator on a separable Banach space X and F is a multi-function. We establish a viability result under Lipschitz hypothesis on F, that consists in proving the existence of solutions of the differential inclusion above, starting from a given set, which remain arbitrarily close to that set, if a tangency condition holds. To this end, we establish a kind of set-valued Gronwall’s lemma...
Minimal convex-valued weak USCO correspondences
Luděk Jokl (1987)
Commentationes Mathematicae Universitatis Carolinae
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