We characterize calmness of multifunctions explicitly by calmness of level sets to globally Lipschitz functions, by convergence of specific solution methods for the related inclusions as well as by solvability of crucial linear systems. As a main tool, a so-called relative slack function will be applied. In this way, also equivalence between calmness and metric regularity of specific subsystems will be derived
This paper mainly concerns the study of a large class of variational systems governed by parametric ...
We study subdifferential conditions of the calmness property for multifunctions representing convex ...
In this article we compare two different calmness conditions which are widely used in the literature...
We characterize calmness of multifunctions explicitly by calmness of level sets to globally Lipschit...
Abstract. We characterize calmness of multifunctions explicitly by calmness of level sets to globall...
The paper deals with calmness of a class of multifunctions in finite dimensions. Its first part is d...
A criterion for the calmness of a class of multifunctions between finite-dimensional spaces is deriv...
The paper is devoted to the analysis of the calmness property for constraint set mappings. After som...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
AbstractA condition ensuring calmness of a class of multifunctions between finite-dimensional spaces...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
The paper is devoted to the calmness from below/from above for the optimal value function of paramet...
The paper deals with an extension of the available theory of SCD (subspace containing derivatives) m...
We study subdifferential characterizations of the calmness property for multifunctions representing ...
This paper mainly concerns the study of a large class of variational systems governed by parametric ...
We study subdifferential conditions of the calmness property for multifunctions representing convex ...
In this article we compare two different calmness conditions which are widely used in the literature...
We characterize calmness of multifunctions explicitly by calmness of level sets to globally Lipschit...
Abstract. We characterize calmness of multifunctions explicitly by calmness of level sets to globall...
The paper deals with calmness of a class of multifunctions in finite dimensions. Its first part is d...
A criterion for the calmness of a class of multifunctions between finite-dimensional spaces is deriv...
The paper is devoted to the analysis of the calmness property for constraint set mappings. After som...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
AbstractA condition ensuring calmness of a class of multifunctions between finite-dimensional spaces...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
Our paper deals with the interrelation of optimization methods and Lipschitz stability of multifunct...
The paper is devoted to the calmness from below/from above for the optimal value function of paramet...
The paper deals with an extension of the available theory of SCD (subspace containing derivatives) m...
We study subdifferential characterizations of the calmness property for multifunctions representing ...
This paper mainly concerns the study of a large class of variational systems governed by parametric ...
We study subdifferential conditions of the calmness property for multifunctions representing convex ...
In this article we compare two different calmness conditions which are widely used in the literature...