Add to ORKGSubmitted to JOTA 37 pagesIn this work, we use the theory of error bounds to study metric regularity of the sum of two multifunctions, as well as some important properties of variational systems. We use an approach based on the metric regularity of epigraphical multifunctions. Our results subsume some recent results by Durea and Strugariu
International audienceIn this paper, we establish some new characterizations of metric regularity of...
There are two basic ways of weakening the definition of the well-known metric regularity property by...
Refining the variational method introduced in Azé et al. [Nonlinear Anal. 49 (2002) 643-670], we giv...
Submitted to JOTA 37 pagesIn this work, we use the theory of error bounds to study metric regularity...
International audienceThe metric regularity of multifunctions plays a crucial role in modern variati...
The paper is devoted to a revision of the metric regularity property for mappings between metric or ...
AbstractThe paper is devoted to a revision of the metric regularity property for mappings between me...
Dans cette thèse, nous utilisons la théorie des bornes d erreur afin d étudier les propriétés variat...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This article aims to demonstrate how the definitions of slopes can be extended to multi-valued mappi...
The paper is devoted to the study of metric regularity, which is a remarkable property of set-valued...
This article is devoted to some extensions of the metric regularity property for mappings between me...
This monograph offers the first systematic account of (metric) regularity theory in variational anal...
AbstractWe obtain equivalences among the covering property at a positive-order rate of a multifuncti...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
International audienceIn this paper, we establish some new characterizations of metric regularity of...
There are two basic ways of weakening the definition of the well-known metric regularity property by...
Refining the variational method introduced in Azé et al. [Nonlinear Anal. 49 (2002) 643-670], we giv...
Submitted to JOTA 37 pagesIn this work, we use the theory of error bounds to study metric regularity...
International audienceThe metric regularity of multifunctions plays a crucial role in modern variati...
The paper is devoted to a revision of the metric regularity property for mappings between metric or ...
AbstractThe paper is devoted to a revision of the metric regularity property for mappings between me...
Dans cette thèse, nous utilisons la théorie des bornes d erreur afin d étudier les propriétés variat...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This article aims to demonstrate how the definitions of slopes can be extended to multi-valued mappi...
The paper is devoted to the study of metric regularity, which is a remarkable property of set-valued...
This article is devoted to some extensions of the metric regularity property for mappings between me...
This monograph offers the first systematic account of (metric) regularity theory in variational anal...
AbstractWe obtain equivalences among the covering property at a positive-order rate of a multifuncti...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
International audienceIn this paper, we establish some new characterizations of metric regularity of...
There are two basic ways of weakening the definition of the well-known metric regularity property by...
Refining the variational method introduced in Azé et al. [Nonlinear Anal. 49 (2002) 643-670], we giv...