From fuzzy scalar Henstock to fuzzy scalar McShane integrability-Reference-Cited by-同舟云学术

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From fuzzy scalar Henstock to fuzzy scalar McShane integrability

Published:2022 Issue:13 Volume:36 Page:4347-4361
ISSN:0354-5180
Container-title:Filomat
language:en
Short-container-title:Filomat

Author:

Sayyad Redouane¹,El Ouahbi²

Affiliation:

1. Department of Economics, Faculty of Economics and Social Sciences, Ibn Zohr University, Ait Melloul, Agadir, Morocco

2. Department of Physics, LPMMAT, Faculty of Sciences Ain Chock, Hassan II University, Casablanca, Morocco

Abstract

We introduce the notion of the scalar fuzzy McShane and Henstock integrals for fuzzy number valued functions and we discuss their relationship and we give a fuzzy scalar version of a Gordon theorem [24].

Publisher

National Library of Serbia

Subject

General Mathematics

Reference47 articles.

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2. C. D. Aliprantis and O. Burkinshow, Positive operators. Springer, Pure and Applied Mathematics, 119. New York: Academic Press, 2006.

3. K. El Amri and C. Hess On The Pettis integral of closed valued multifonctions, Set-valued Anal. 8(2000),329-360.

4. A. Avilés, G. Plebanek and J. Rodriguez, The McShane integral in weakly compactly generated spaces, J. Funct. Anal., Vol. 259, Issue 11, 1 December 2010, 2776-2792.

5. G. Beer, Topologies on closed and closed convex sets, Kluwer Academic Publischers, Drdrech, Boston, London (1993).

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