summary:We show that a Pettis integrable function from a closed interval to a Banach space is Henstock-Kurzweil integrable. This result can be considered as a continuous version of the celebrated Orlicz-Pettis theorem concerning series in Banach spaces
summary:This note contains a simple example which does clearly indicate the differences in the Henst...
AbstractExistence theorems and some properties of solutions set of three boundary value second order...
The aim of this paper is to describe Henstock-Kurzweil-Pettis (HKP for short) integrable compact val...
summary:We show that a Pettis integrable function from a closed interval to a Banach space is Hensto...
summary:In this paper we use a generalized version of absolute continuity defined by J. Kurzweil, J....
summary:This paper presents a Komlós theorem that extends to the case of the set-valued Henstock-Kur...
summary:We study the integrability of Banach valued strongly measurable functions defined on $[0,1]$...
summary:Some relationships between the vector valued Henstock and McShane integrals are investigated...
summary:We study the integrability of Banach space valued strongly measurable functions defined on $...
It is shown that the obvious generalization of the Pettis integral of a multifunction obtained by r...
We present a complete characterization of finitely additive interval measures with values in conjuga...
summary:In this paper we prove an existence theorem for the Cauchy problem \[ x^{\prime }(t) = f(t, ...
summary:Applications of ideal from Kurzweil-Henstock integration to elementary analysis on $\bold R$...
Properties of McShane and Kurzweil-Henstock integrable functions taking values in a locally convex s...
Henstock-Orlicz spaces were generally introduced by Hazarika and Kalita in 2021. In general, a funct...
summary:This note contains a simple example which does clearly indicate the differences in the Henst...
AbstractExistence theorems and some properties of solutions set of three boundary value second order...
The aim of this paper is to describe Henstock-Kurzweil-Pettis (HKP for short) integrable compact val...
summary:We show that a Pettis integrable function from a closed interval to a Banach space is Hensto...
summary:In this paper we use a generalized version of absolute continuity defined by J. Kurzweil, J....
summary:This paper presents a Komlós theorem that extends to the case of the set-valued Henstock-Kur...
summary:We study the integrability of Banach valued strongly measurable functions defined on $[0,1]$...
summary:Some relationships between the vector valued Henstock and McShane integrals are investigated...
summary:We study the integrability of Banach space valued strongly measurable functions defined on $...
It is shown that the obvious generalization of the Pettis integral of a multifunction obtained by r...
We present a complete characterization of finitely additive interval measures with values in conjuga...
summary:In this paper we prove an existence theorem for the Cauchy problem \[ x^{\prime }(t) = f(t, ...
summary:Applications of ideal from Kurzweil-Henstock integration to elementary analysis on $\bold R$...
Properties of McShane and Kurzweil-Henstock integrable functions taking values in a locally convex s...
Henstock-Orlicz spaces were generally introduced by Hazarika and Kalita in 2021. In general, a funct...
summary:This note contains a simple example which does clearly indicate the differences in the Henst...
AbstractExistence theorems and some properties of solutions set of three boundary value second order...
The aim of this paper is to describe Henstock-Kurzweil-Pettis (HKP for short) integrable compact val...
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