Add to ORKGIntegral properties of multifunctions with closed convex values are studied. In this more general framework not all the tools and the technique used for weakly compact convex valued multifunctions work. We prove that positive Denjoy-Pettis integrable multifunctions are Pettis integrable and we obtain a full description of McShane integrability in terms of Henstock and Pettis integrability, finishing the problem started by Fremlin in 199
In this note we will address some recent as well as classical results on multivalued integrals for ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
The purpose of this paper is to establish some new properties of set valued measurable functions and...
Integral properties of multifunctions with closed convex values are studied. In this more general fr...
Fremlin [Ill J Math 38:471-479, 1994] proved that a Banach space valued function is McShane integrab...
AbstractWe study the Pettis integral for multi-functions F:Ω→cwk(X) defined on a complete probabilit...
The aim of this paper is to study relationships among ``gauge integrals'' (Henstock, Mc Shane, B...
The aim of this paper is to describe Henstock-Kurzweil-Pettis (HKP for short) integrable compact val...
Integral properties of multifunctions determined by vector valued functions are presented. Such mu...
We proved in one of our earlier papers that in case of separable Banach space valued multifunctions...
summary:Some relationships between the vector valued Henstock and McShane integrals are investigated...
In this paper, we first prove that indefinite Pettis integral of multifunctions in locally convex spac...
Some relationships between the vector valued Henstock and McShane integrals are investigated. An int...
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable funct...
It is shown that the obvious generalization of the Pettis integral of a multifunction obtained by r...
In this note we will address some recent as well as classical results on multivalued integrals for ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
The purpose of this paper is to establish some new properties of set valued measurable functions and...
Integral properties of multifunctions with closed convex values are studied. In this more general fr...
Fremlin [Ill J Math 38:471-479, 1994] proved that a Banach space valued function is McShane integrab...
AbstractWe study the Pettis integral for multi-functions F:Ω→cwk(X) defined on a complete probabilit...
The aim of this paper is to study relationships among ``gauge integrals'' (Henstock, Mc Shane, B...
The aim of this paper is to describe Henstock-Kurzweil-Pettis (HKP for short) integrable compact val...
Integral properties of multifunctions determined by vector valued functions are presented. Such mu...
We proved in one of our earlier papers that in case of separable Banach space valued multifunctions...
summary:Some relationships between the vector valued Henstock and McShane integrals are investigated...
In this paper, we first prove that indefinite Pettis integral of multifunctions in locally convex spac...
Some relationships between the vector valued Henstock and McShane integrals are investigated. An int...
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable funct...
It is shown that the obvious generalization of the Pettis integral of a multifunction obtained by r...
In this note we will address some recent as well as classical results on multivalued integrals for ...
AbstractKuratowski and Ryll-Nardzewski's theorem about the existence of measurable selectors for mul...
The purpose of this paper is to establish some new properties of set valued measurable functions and...