Anti Q-M-Fuzzy Normal Subgroups

Authors

  • S Palaniyandi Research Department of Mathematics, Jamal Mohamed College (Autonomous), Affiliated to Bharathidasan University, Tiruchirappalli, Tamilnadu
  • R Jahir Hussain Research Department of Mathematics, Jamal Mohamed College (Autonomous), Affiliated to Bharathidasan University, Tiruchirappalli, Tamilnadu

DOI:

https://doi.org/10.23755/rm.v46i0.1073

Keywords:

Q-M-Fuzzy subgroup, Q-M- Fuzzy Normal Subgroups, Anti Q-M- Fuzzy Normal Subgroups, group Q-M-Homomorphism and group anti Q-M-Homomorphism

Abstract

Numerous subject fields have made use of the fuzzy idea. Both the M-fuzzy level subsets and the anti Q-M-fuzzy normal subgroups are defined. You will also discover some group Q-M-homomorphism and group anti Q-M-homomorphism results in this study.

References

M. Asaad. Groups and fuzzy subgroups. Fuzzy sets and systems, 39(3):323–328,1991.

R. Biswas. Fuzzy subgroups and anti fuzzy subgroups. Fuzzy sets and Systems,35(1):121–124, 1990.

N. Jacobson. Lectures in abstract algebra. eBook, 1951.

N. Palaniappan and R. Muthuraj. Anti fuzzy group and lower level subgroups.Antartica J.Math, 1(1):71–76, 2004.

A. Rosenfeld. fuzzy groups. J. math. Anal.Appl., 35(3):512–517, 1971.

P. Sithar Selvam, T. Priya, K. Nagalakshmi, and T. Ramachandran. On someproperties of anti-q-fuzzy normal subgroups. Gen. Math. Notes, 22(1):1–10,2014.

A. Solairaju and R. Nagarajan. A new structure and construction of q-fuzzygroups. Advances in Fuzzy Mathematics, 4(1):23–29, 2009.

L. Zadeh. Fuzzy setl. Information and Control, 8(3):338–353, 1965.

Downloads

Published

2023-03-20

Issue

Vol. 46 (2023): Special Issue: Advance of Mathematics in Science and Engineering

Section

Volume 46-2023

License

This journal provides immediate open access to its content on the principle that making research freely available to the public supports a greater global exchange of knowledge. The journal is committed to real and immediate open access for academic work. All of the journal articles are free to access immediately from the date of publication. There are no charge for readers to download articles and reviews for their own scholarly use. Benefits of open access for authors, include:

  • Free access for all users worldwide
  • Increased visibility and readership
  • Rapid publication
  • No spatial constraints
  • Authors can share their research papers on their personal web-pages (i.e. ResearchGate, etc.)

Ratio Mathematica publishes open access articles under the terms of the Creative Commons Attribution (CC BY) License. The Creative Commons Attribution License (CC-BY) allows users to copy, distribute and transmit an article, adapt the article and make commercial use of the article. The CC BY license permits commercial and non-commercial re-use of an open access article, as long as the author is properly attributed. Copyright on any research article published by Ratio Mathematica is retained by the author(s). Authors grant Ratio Mathematica a license to publish the article and identify itself as the original publisher. Authors also grant any third party the right to use the article freely as long as its original authors, citation details and publisher are identified. 
For further information visit: https://creativecommons.org/licenses/by/3.0/. The following logo will appear in any paper that will be published from the volume number 31/2016 onwards.