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Coincidence Points and Generalized Coincidence Points of Two Set-Valued Mappings
Proceedings of the Steklov Institute of Mathematics, 2020We consider set-valued mappings acting in metric spaces and show that, under natural general assumptions, the set of coincidence points of two such mappings one of which is covering and the other is Lipschitz continuous is dense in the set of generalized coincidence points of these mappings.
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Coincidence points for two pairs of mappings [PDF]
In this paper, we establish some common coincidence point theorems for two pairs of mappings from T 1 topological space to complete b- metric spaces. Meanwhile, an example is given to support our results.
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ON POINTS OF COINCIDENCE OF TWO MAPPINGS [PDF]
This paper is devoted to the coincidence theory of two continuous mappings.A definition is given, in cohomological terms, of the coincidence index of two continuous mappings , where and are connected (not necessarily compact), orientable, -dimensional topological manifolds without boundary, is a compact mapping and is a proper mapping.Invariance ...
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Coincidence Point Theorems for Ball Spaces and Their Applications
, 2016We prove several coincidence point theorems for two functions in a minimal setting (“ball spaces”) which is flexible enough to allow applications in various areas.
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