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Topological Structure ofthe Solution Set for Evolution Inclusions978-981-10-6656-6Series ISSN 1389-2177 Series E-ISSN 2197-795X

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https://doi.org/10.1007/978-981-10-6656-6Topological structure; Attractability for nonlinear evolution inclusions; m-dissipative operators; Cont

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Yong Zhou,Rong-Nian Wang,Li PengSystematically presents topological theory and dynamics for evolution inclusions, together with relevant applications.Covers evolution inclusions with m-dissipative operators, with the Hille-Yosida op

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Quasi-autonomous Evolution Inclusions,ons including limit and weak solutions. Under appropriate assumptions, we show that the set of the limit solutions is a compact.-set. When the right-hand side satisfies the one-sided Perron condition, a variant of the well-known lemma of Filippov-Pliś, as well as a relaxation theorem, are proved. Se

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Neutral Functional Evolution Inclusions,ogical properties of the solution set is investigated. It is shown that the solution set is nonempty, compact and an .-set which means that the solution set may not be a singleton but, from the point of view of algebraic topology, it is equivalent to a point, in the sense that it has the same homolo
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查看完整版本: Titlebook: Topological Structure ofthe Solution Set for Evolution Inclusions; Yong Zhou,Rong-Nian Wang,Li Peng Book 2017 Springer Nature Singapore Pt