Various Lipschitz-Like Properties for Functions and Sets. II: Subdifferential and Normal Characterizations

Repositorio Académico UOH

dc.contributor.author	Correa, R
dc.contributor.author	Gajardo, P
dc.contributor.author	Thibault, L
dc.date.accessioned	2024-01-17T15:56:14Z
dc.date.available	2024-01-17T15:56:14Z
dc.date.issued	2020
dc.identifier.uri	https://repositorio.uoh.cl/handle/611/968
dc.description.abstract	The present paper is a continuation of our previous article: Various Lipschitz-like properties of functions and sets. I: Directional derivative and tangential characterizations [SIAM J. Optim. 20(4) (2010) 1766-1785]. Here we provide diverse subdifferential and normal characterizations of K directionally Lipschitzian functions and sets for bounded sets K of a Banach space.
dc.subject	K directionally Lipschitzian function
dc.subject	epi-Lipschitzian set
dc.subject	compactly epi-Lipschitzian set
dc.subject	subdifferential
dc.subject	normal cone
dc.subject	multidirectional mean value inequality
dc.title	Various Lipschitz-Like Properties for Functions and Sets. II: Subdifferential and Normal Characterizations
dc.type	Artículo
uoh.revista	JOURNAL OF CONVEX ANALYSIS
dc.citation.volume	27
dc.citation.issue	1
dc.identifier.orcid	Gajardo, Pedro/0000-0003-3681-8691
uoh.indizacion	Web of Science