A coincidence theorem involving contractible spaces

DOI10.1016/S0893-9659(97)00034-7zbMath0879.54055MaRDI QIDQ1372267

Xie Ping Ding

Publication date: 12 November 1997

Published in: Applied Mathematics Letters (Search for Journal in Brave)

Mathematics Subject Classification ID

Fixed-point and coincidence theorems (topological aspects) (54H25)

Related Items (14)

Coincidence theorems involving composites of acyclic mappings in contractible spaces ⋮ Coincidence theorems with applications to minimax inequalities, section theorem, best approximation and multiobjective games in topological spaces ⋮ Existence theorems of an extension for generalized strong vector quasi-equilibrium problems ⋮ A fixed-point theorem and applications to problems on sets with convex sections and to Nash equilibria. ⋮ Existence solutions of vector equilibrium problems and fixed point of multivalued mappings ⋮ On equilibrium existence in payoff secure games ⋮ Coincidence theorems in topological spaces and their applications ⋮ Existence results for strong mixed vector equilibrium problem for multivalued mappings ⋮ Generalized variational inequalities and equilibrium problems in generalized convex spaces ⋮ A general coincidence theory for set-valued maps ⋮ The best approximation and coincidence theorems for composites of acyclic mappings ⋮ Existence of solutions for quasi-equilibrium problems in noncompact topological spaces ⋮ Quasi-equilibrium problems in noncompact generalized convex spaces ⋮ Continuous selection theorem, coincidence theorem, and generalized equilibrium in \(L\)-convex spaces

Cites Work

• Some further generalizations of Knaster-Kuratowski-Mazurkiewicz theorem and minimax inequalities
• A further generalization of Yannelis-Prabhakar's continuous selection theorem and its applications
• Coincidence theorems, minimax theorems, and variational inequalities
• Coincidence Theorem and Saddle Point Theorem
• A Further Generalization of the Knaster-Kuratowski-Mazurkiewicz Theorem
• Some coincidence theorems and applications
• A Remark on Coincidence Theorems
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