A Henstock Approach of the PUL-integra

Ambasa, Erwin P. and Flores, Greig Bates C. (2022) A Henstock Approach of the PUL-integra. Asian Research Journal of Mathematics, 18 (10). pp. 105-114. ISSN 2456-477X

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Abstract

The PUL-integral is a McShane type of definition in which the notion of a partition of unity is of great importance. It was first introduced by Kurzweil and Jarnik. Recently, Boonpogkrong revisited this definition and presented its, relatively, simplified approach. In this paper, a Henstock-Kurzweil approach of this integral including its fundamental properties will be presented.

Item Type: Article
Subjects: STM Library > Mathematical Science
Depositing User: Managing Editor
Date Deposited: 16 Feb 2023 07:36
Last Modified: 15 Jan 2024 04:12
URI: http://open.journal4submit.com/id/eprint/1354

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