A topological characterization of the existence of fixed points and applications-Reference-Cited by-同舟云学术

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A topological characterization of the existence of fixed points and applications

Published:2013-09-04 Issue:2-3 Volume:287 Page:281-289
ISSN:0025-584X
Container-title:Mathematische Nachrichten
language:en
Short-container-title:Math. Nachr.

Author:

Khanh Phan Quoc¹,Quan Nguyen Hong²

Affiliation:

1. Department of Mathematics; International University of Hochiminh City; Linh Trung, Thu Duc Hochiminh City Vietnam

2. Department of Mathematics and Computer Science; University of Science Hochiminh City; 227 Nguyen Van Cu Str., Dist.5 Hochiminh City Vietnam

Publisher

Wiley

Subject

General Mathematics

Reference19 articles.

1. Fixed points, coincidence points and maximal elements with applications to generalized equilibrium problems and minimax theory;Balaj;Nonlinear Anal.,2009

2. The fixed point theory of multi-valued mappings in topological vector spaces;Browder;Math. Ann.,1968

3. Maximal element theorems in product FC-spaces and generalized games;Ding;J. Math. Anal. Appl.,2005

4. Generalized KKM type theorems in FC-spaces with applications (I);Ding;J. Glob. Optim.,2006

5. Minimax inequalities and fixed points of expansive set-valued mappings with noncompact and nonconvex domains and ranges in topological spaces;Ding;Nonlinear Anal.,2009

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1. Inverse of Berge’s maximum theorem in locally convex topological vector spaces and its applications;Georgian Mathematical Journal;2022-06-29

2. A unified study of existence theorems in topologically based settings and applications in optimization;Optimization;2021-01-20

3. General theorems of the Knaster-Kuratowski- Mazurkiewicz type and applications to the existence study in optimization;Optimization;2020-03-03

4. A Fixed-Component Point Theorem and Applications;Bulletin of the Malaysian Mathematical Sciences Society;2017-05-02

5. Existence results for -quasimonotone equilibrium problems in convex metric spaces;Optimization;2017-01-06

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