The finite intersection property for equilibrium problems

Repositorio Académico UOH

dc.contributor.author	Cotrina, J
dc.contributor.author	Svensson, A
dc.date.accessioned	2024-01-17T15:56:00Z
dc.date.available	2024-01-17T15:56:00Z
dc.date.issued	2021
dc.identifier.uri	https://repositorio.uoh.cl/handle/611/916
dc.description.abstract	The finite intersection property for bifunctions is introduced and its relationship with generalized monotonicity properties is studied. Some characterizations are considered involving the Minty equilibrium problem. Also, some results concerning existence of equilibria and quasi-equilibria are established recovering several results in the literature. Furthermore, we give an existence result for generalized Nash equilibrium problems and variational inequality problems.
dc.relation.uri	http://dx.doi.org/10.1007/s10898-020-00961-5
dc.subject	Quasi-equilibrium problem
dc.subject	Generalized Nash equilibrium problem
dc.subject	Variational inequality
dc.subject	Set-valued map
dc.subject	Generalized monotonicity
dc.subject	Finite intersection property
dc.title	The finite intersection property for equilibrium problems
dc.type	Artículo
uoh.revista	JOURNAL OF GLOBAL OPTIMIZATION
dc.identifier.doi	10.1007/s10898-020-00961-5
dc.citation.volume	79
dc.citation.issue	4
uoh.indizacion	Web of Science