We prove the existence of Caratheodory-type selectors (that is, measurable in the first variable and having certain regularity properties like Lipschitz continuity, absolute continuity or bounded variation in the second variable) for multifunctions mapping the product of a measurable space and an interval into compact subsets of a metric space or metric semigroup. (c) 2005 Elsevier Inc. All rights reserved
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
This article is devoted to some extensions of the metric regularity property for mappings between me...
We prove the existence of Caratheodory-type selectors (that is, measurable in the first variable and...
We prove the existence of Caratheodory-type selectors (that is, measurable in the first variable and...
AbstractWe prove the existence of Carathéodory-type selectors (that is, measurable in the first vari...
AbstractWe prove the existence of Carathéodory-type selectors (that is, measurable in the first vari...
Abstract. In this paper we consider a set-valued function of two variables, measurable in the first ...
The following result related to the selection theorems due to Michael and to Kuratowski and Ryll-Nar...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
In this paper we consider a set-valued function of two variables, measurable in the first and conti...
We provide some new Caratheodory-type selection theorems, i.e, selections for correspondences of tw...
AbstractWe provide some new Caratheodory-type selection theorems, i.e., selections for correspondenc...
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
This article is devoted to some extensions of the metric regularity property for mappings between me...
We prove the existence of Caratheodory-type selectors (that is, measurable in the first variable and...
We prove the existence of Caratheodory-type selectors (that is, measurable in the first variable and...
AbstractWe prove the existence of Carathéodory-type selectors (that is, measurable in the first vari...
AbstractWe prove the existence of Carathéodory-type selectors (that is, measurable in the first vari...
Abstract. In this paper we consider a set-valued function of two variables, measurable in the first ...
The following result related to the selection theorems due to Michael and to Kuratowski and Ryll-Nar...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
We prove existence of Carathéodory type selections for multifunctions of two variables which are wea...
In this paper we consider a set-valued function of two variables, measurable in the first and conti...
We provide some new Caratheodory-type selection theorems, i.e, selections for correspondences of tw...
AbstractWe provide some new Caratheodory-type selection theorems, i.e., selections for correspondenc...
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
This article is devoted to some extensions of the metric regularity property for mappings between me...