peer reviewedThe paper concerns the study of variational systems described by parameterized generalized equations/variational conditions important for many aspects of nonlinear analysis, optimization, and their applications. Focusing on the fundamental properties of metric regularity and Lipschitzian stability, we establish various qualitative and quantitative relationships between these properties for multivalued parts/fields of parametric generalized equations and the corresponding solution maps for them in the framework of arbitrary Banach spaces of decision and parameter variables
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
The metric regularity of multifunctions plays a crucial role in modern variational analysis and opti...
This paper aims to provide various applications for second-order variational analysis of extended-re...
The paper concerns the study of variational systems described by parameterized generalized equations...
The paper concerns the study of variational systems described by parameterized generalized equations...
peer reviewedThis paper mainly concerns the study of a large class of variational systems governed b...
The paper introduces and studies the notions of Lipschitzian and Hölderian full stability of solutio...
This paper mainly concerns the study of a large class of variational systems governed by parametric ...
The paper is devoted to the study of metric regularity, which is a remarkable property of set-valued...
This paper investigates a well-posedness property of parametric constraint systems which we call Rob...
This monograph offers the first systematic account of (metric) regularity theory in variational anal...
Abstract. Our paper deals with the interrelation of optimization methods and Lipschitz stability of ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
This paper studies stability aspects of solutions of parametric mathematical programs and generalize...
AbstractThe paper is devoted to a revision of the metric regularity property for mappings between me...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
The metric regularity of multifunctions plays a crucial role in modern variational analysis and opti...
This paper aims to provide various applications for second-order variational analysis of extended-re...
The paper concerns the study of variational systems described by parameterized generalized equations...
The paper concerns the study of variational systems described by parameterized generalized equations...
peer reviewedThis paper mainly concerns the study of a large class of variational systems governed b...
The paper introduces and studies the notions of Lipschitzian and Hölderian full stability of solutio...
This paper mainly concerns the study of a large class of variational systems governed by parametric ...
The paper is devoted to the study of metric regularity, which is a remarkable property of set-valued...
This paper investigates a well-posedness property of parametric constraint systems which we call Rob...
This monograph offers the first systematic account of (metric) regularity theory in variational anal...
Abstract. Our paper deals with the interrelation of optimization methods and Lipschitz stability of ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
This paper studies stability aspects of solutions of parametric mathematical programs and generalize...
AbstractThe paper is devoted to a revision of the metric regularity property for mappings between me...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
The metric regularity of multifunctions plays a crucial role in modern variational analysis and opti...
This paper aims to provide various applications for second-order variational analysis of extended-re...