Some maximal elements' theorems in \(FC\)-spaces
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Publication:1035561
DOI10.1155/2009/905605zbMath1183.54008OpenAlexW2156174094WikidataQ59220038 ScholiaQ59220038MaRDI QIDQ1035561
Publication date: 3 November 2009
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/117841
Game theory (91A99) Set-valued and variational analysis (49J53) Set-valued maps in general topology (54C60) Mathematical economics (91B99)
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Cites Work
- Some results for the family KKM\((X,Y)\) and the \(\Phi\)-mapping
- Maximal elements of \(G_{\mathrm{KKM}}\)-majorized mappings in product \(FC\)-spaces and applications. I
- Coincidence and maximal element theorems and their applications to generalized equilibrium problems and minimax inequalities
- The study of existence of equilibria for generalized games without lower semicontinuity in locally topological vector spaces
- Foundations of the KKM theory on generalized convex spaces
- Fixed points, minimax inequalities and equilibria of noncompact abstract economies
- Fixed point and maximal element theorems with applications to abstract economies and minimax inequalities
- Equilibria of nonparacompact generalized games with \(\mathcal L_{F_c}\)-majorized correspondences in \(G\)-convex spaces.
- Maximal element theorems in product \(FC\)-spaces and generalized games
- New existence theorems of equilibria and applications.
- Solutions of system of generalized vector quasi-equilibrium problems in locally \(G\)-convex uniform spaces
- A generalized fixed point theorem and equilibrium point of an abstract economy
- The study of maximal elements, fixed points for -majorized mappings and their applications to minimax and variational inequalities in product topological spaces
- Maximal element theorems of H-majorized correspondence and existence of equilibrium for abstract economies
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