This paper aims to provide various applications for second-order variational analysis of extended-real-valued piecewise linear functions recently obtained by the authors. We mainly focus here on establishing relationships between full stability of local minimizers in composite optimization and Robinson’s strong regularity of associated (linearized and nonlinearized) KKT systems. Finally, we address Lipschitzian stability of parametric variational systems with convex piecewise linear potentials. © 2016, Springer Science+Business Media New York
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
Abstract. Our paper deals with the interrelation of optimization methods and Lipschitz stability of ...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
This paper aims to provide various applications for second-order variational analysis of extended-re...
Abstract. This paper is mainly devoted to the study of the so-called full Lipschitzian stability of ...
The dissertation is devoted to the study of the so-called full Lipschitzian stability of local solu...
Abstract. This paper is mainly devoted to the study of the so-called full Lipschitzian stability of ...
The area of second-order variational analysis has been rapidly developing during the recent years wi...
This paper investigates a well-posedness property of parametric constraint systems which we call Rob...
The paper introduces and studies the notions of Lipschitzian and Hölderian full stability of solutio...
International audienceThe main concern of this paper is to investigate the Lipschitzian-like stabili...
In this paper we introduce the notions of critical and noncritical multipliers for variational syste...
This paper concerns second-order analysis for a remarkable class of variational systems in finite-di...
The paper concerns the study of variational systems described by parameterized generalized equations...
The dissertation concerns a systematic study of full stability in general optimization models includ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
Abstract. Our paper deals with the interrelation of optimization methods and Lipschitz stability of ...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
This paper aims to provide various applications for second-order variational analysis of extended-re...
Abstract. This paper is mainly devoted to the study of the so-called full Lipschitzian stability of ...
The dissertation is devoted to the study of the so-called full Lipschitzian stability of local solu...
Abstract. This paper is mainly devoted to the study of the so-called full Lipschitzian stability of ...
The area of second-order variational analysis has been rapidly developing during the recent years wi...
This paper investigates a well-posedness property of parametric constraint systems which we call Rob...
The paper introduces and studies the notions of Lipschitzian and Hölderian full stability of solutio...
International audienceThe main concern of this paper is to investigate the Lipschitzian-like stabili...
In this paper we introduce the notions of critical and noncritical multipliers for variational syste...
This paper concerns second-order analysis for a remarkable class of variational systems in finite-di...
The paper concerns the study of variational systems described by parameterized generalized equations...
The dissertation concerns a systematic study of full stability in general optimization models includ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
Abstract. Our paper deals with the interrelation of optimization methods and Lipschitz stability of ...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...