The purpose of this paper is to discuss some of the highlights of the theory of metric regularity relative to a cone. For example, we establish a slope and some coderivative characterizations of this concept, as well as some stability results with respect to a Lipschitz perturbation
Ioffe's criterion and various reformulations of it have become a~standard tool in proving theorems g...
This article aims to demonstrate how the definitions of slopes can be extended to multi-valued mappi...
A stability theorem, based on the concept of directional matric regularity of mappings is described....
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
We investigate stability (in terms of metric regularity) for the specific class of cone increasing c...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
We investigate stability (in terms of metric regularity) for the specific class of cone increasing c...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This paper investigates a new general pseudo subregularity model which unifies some important nonlin...
Ioffe's criterion and various reformulations of it have become a~standard tool in proving theorems g...
This article aims to demonstrate how the definitions of slopes can be extended to multi-valued mappi...
A stability theorem, based on the concept of directional matric regularity of mappings is described....
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
In this note, we introduce the concept of metric regularity with respect to a cone. A slope characte...
We investigate stability (in terms of metric regularity) for the specific class of cone increasing c...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
This paper sheds new light on regularity of multifunctions through various characterizations of dire...
We investigate stability (in terms of metric regularity) for the specific class of cone increasing c...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
In this paper, we study relative metric regularity of set-valued mappings with emphasis on direction...
This paper investigates a new general pseudo subregularity model which unifies some important nonlin...
Ioffe's criterion and various reformulations of it have become a~standard tool in proving theorems g...
This article aims to demonstrate how the definitions of slopes can be extended to multi-valued mappi...
A stability theorem, based on the concept of directional matric regularity of mappings is described....
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