Volume 65 | Issue 7 | Year 2019 | Article Id. IJMTT-V65I7P529 | DOI : https://doi.org/10.14445/22315373/IJMTT-V65I7P529
Fuzzy on algebra, proposed to study provides various types of results on (Q, L) fuzzy ideals of ring, & (Q, L) fuzzy normal ideals of ring so that it will be easier to understand the concepts in the material, we have given the list of references from where we have collected the details for this dissertation. I hope that whatever the things that are discussed in the dissertation will be clear to the reader.
[1] Asok Kumer Ray, On product of fuzzy subgroups, Fuzzy sets and systems, 105, 181-183 (1999).
[2] Azriel Rosenfeld, Fuzzy Groups, Journal of mathematical analysis and applications, 35, 512-517 (1971)
[3] Biswas.R, Fuzzy subgroups and Anti-fuzzy subgroups, Fuzzy sets and systems, 35, 121-124 ( 1990).
[4] Jayanthi.G, M. Simaringa & K. Arjunan, A study on (Q, L) -fuzzy ideals of a ring, Elixir International Journal, 63, 18094-18098 (2013).
[5] Jayanthi.G, M. Simaringa & K. Arjunan, Notes on (Q, L) -fuzzy ideals of a ring, International Journal of Scientific Research, Vol.2, Iss.9, 259-260 (2013).
[6] Mustafa Akgul, Some properties of fuzzy groups, Journal of mathematical analysis and applications, 133, 93-100 (1988).
[7] Palaniappan.N and Arjunan.K, The homomorphism, anti-homomorphism of a fuzzy and anti fuzzy ideals, Varahmihir journal of mathematical sciences, Vol.6 No.1 (2006), 181-188.
[8] Palaniappan. N & K. Arjunan, 2007. Operation on fuzzy and anti fuzzy ideals, Antartica J. Math., 4 (1) : 59-64.
[9] S.A. Zaid, On fuzzy subnear rings and ideals, Fuzzy Sets and Systems, 44(1991), 139-146.
[10] Solairaju.A and Nagarajan.R, A New Structure and Construction of Q-Fuzzy Groups, Advances in fuzzy mathematics, Volume 4, Number 1 (2009) pp. 23-29.
V.Kavya, Mr.M.Karthikeyan, "To Study Fuzzy on algebra," International Journal of Mathematics Trends and Technology (IJMTT), vol. 65, no. 7, pp. 235-246, 2019. Crossref, https://doi.org/10.14445/22315373/IJMTT-V65I7P529