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398038

ALMOST right (left) SEMICLEAN RINGS of SKEW GENERALIZED POWER SERIES

Article

Last updated: 03 Jan 2025

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Tags

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Abstract

We extend the notions of almost clean, -almost clean, and almost semiclean to the non-commutative setting. Then, we demonstrate that under specific conditions that th  skew enera  p wer eries rings     almost right (left) semiclean if and only if  is almost right (left  semiclean.

DOI

10.21608/jsrs.2024.237456.1121

Keywords

Strictly ordered monoids, Artinan and narrow subsets, Generalized power series rings, Clean rings

Authors

First Name

Dina

Last Name

Abdelhakim

MiddleName

-

Affiliation

Cairo, Egypt.Department of Mathematics, Faculty of Women for Art, Science and Education, Ain Shams University, Cairo, Egypt.

Email

dinahakim96@gmail.com

City

-

Orcid

-

First Name

Refaat

Last Name

Salem

MiddleName

-

Affiliation

Department of Mathematics, Faculty of Science, Al-Azhar University, Nasr City, Cairo, Egypt

Email

rsalem_02@hotmail.com

City

-

Orcid

-

First Name

Sarah

Last Name

El-Din

MiddleName

-

Affiliation

Department of Mathematics, Faculty of Science, Al-Azhar University (girls), Nasr City, Cairo, Egypt

Email

sarahgad2612.el@azhar.edu.eg

City

-

Orcid

-

Volume

41

Article Issue

1

Related Issue

52252

Issue Date

2024-12-01

Receive Date

2023-12-10

Publish Date

2024-12-01

Page Start

1

Page End

12

Print ISSN

2356-8364

Online ISSN

2356-8372

Article File

JSRS_Volume 41_Issue 1_Pages 1-12.pdf

PDF . 546.5kB

Link

https://jsrs.journals.ekb.eg/article_398038.html

Detail API

https://jsrs.journals.ekb.eg/service?article_code=398038

Order

398,038

Type

Original Article

Type Code

656

Publication Type

Journal

Publication Title

Journal of Scientific Research in Science

Publication Link

https://jsrs.journals.ekb.eg/

MainTitle

ALMOST right (left) SEMICLEAN RINGS of SKEW GENERALIZED POWER SERIES

Details

Type

Article

Created At

30 Dec 2024