Equilibrium existence theorems of generalized games for generalized \(\mathcal L_{\theta, F_c}\)-majorized mapping in topological space
DOI10.1016/J.NA.2006.05.015zbMath1222.91036OpenAlexW2046893099MaRDI QIDQ880302
Publication date: 15 May 2007
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.na.2006.05.015
maximal elementsgeneralized gamegeneralized \(\mathcal L_{\theta, F_c}\)-correspondencegeneralized \(\mathcal L_{\theta, F_c}\)-majorized mapping
Noncooperative games (91A10) Games involving topology, set theory, or logic (91A44) Games with infinitely many players (91A07) General equilibrium theory (91B50)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- On equilibria of non-compact generalized games
- Abstract convexity and fixed points
- The study of existence of equilibria for generalized games without lower semicontinuity in locally topological vector spaces
- Existence of equilibrium for abstract economies
- New H-KKM theorems and their applications to geometric property, coincidence theorems, minimax inequality and maximal elements
- Generalized \(R\)-KKM theorems in topological space and their applications.
- Equilibria of nonparacompact generalized games with \(\mathcal L_{F_c}\)-majorized correspondences in \(G\)-convex spaces.
- Minimax inequalities on \(G\)-convex spaces with applications to generalized games
- Equilibria of noncompact generalized games with \(\mathcal U\)-majorized preference correspondences
- Existence of equilibria of generalized games without compactness and paracompactness
- Existence of an Equilibrium for a Competitive Economy
- Fixed-point theorems and equilibrium problems
- Maximal element theorems of H-majorized correspondence and existence of equilibrium for abstract economies
- Applications of a fixed point theorem in \(G\)-convex space
This page was built for publication: Equilibrium existence theorems of generalized games for generalized \(\mathcal L_{\theta, F_c}\)-majorized mapping in topological space