activity
20162022
most citedKuelbs-Steadman spaces for Banach space-valued measures

9 citations · 10 across the 6 of their papers we have counts for

collaborators

17 papers

math.FA2022

Weak Henstock-Orlicz space and inclusion properties

Hemanta Kalita, Bipan Hazarika

In this paper we discuss the structure of Henstock-Orlicz space with locally Henstock integrable functions. The weak Henstock-Orlicz spaces on and some basic propert…

math.FA2021

Kluvánek-Lewis-Henstock integral in a Banach space

Hemanta Kalita, Bipan Hazarika

We investigate some properties and convergence theorem of Kluvánek-Lewis-Henstock $\m-$integrability for $\m-$measurable functions that we introduced in \cite{ABH}. We give a $\m-$

math.FA20209 cited

Kuelbs-Steadman spaces for Banach space-valued measures

Antonio Boccuto, Bipan Hazarika, Hemanta Kalita

We introduce Kuelbs-Steadman-type spaces for real-valued functions, with respect to countably additive measures, taking values in Banach spaces. We investigate their main propertie…

math.FA2020

Kuelbs-Steadman spaces on Separable Banach spaces

Hemanta Kalita, Bipan Hazarika, Timothy Myers

The purpose of this paper is to construct a new class of separable Banach spaces $\K^p[\mathbb{B}], \; 1\leq p \leq \infty$. Each of these spaces contain the $ \mcL^p[\mathbb{B}] $

math.FA2020

Approach to the construction of the spaces for

Hemanta Kalita, Bipan Hazarika

The objective of this paper is to construct separable Banach spaces for , each of which contains the spac…

math.FA2019

Countable additivity of Henstock-Dunford Integral and Orlicz Space

Hemanta Kalita, Bipan Hazarika

Given a real Banach space and probability space we characterize the countable additivity of Henstock-Dunford integral for Henstock integrable function tak…