Cite

[1] K. Atanassov, Intuitionistic fuzzy sets, Fuzzy Sets and Systems 20 (1986), 87-96. 10.1016/S0165-0114(86)80034-3Search in Google Scholar

[2] K. Atanassov, New operations defined over the intuitionistic fuzzy sets, Fuzzy Sets and systems 61 (1994), 137-142. 10.1016/0165-0114(94)90229-1Search in Google Scholar

[3] B. Banerjee and D. K. Basnet, Intuitionistic fuzzy subrings and ideals, J. Fuzzy Math. 11 (2003), 139-155. Search in Google Scholar

[4] R. Biswas, Intuitionistic fuzzy subrings, Mathematical Forum x (1989), 37-46. Search in Google Scholar

[5] R. J. Cho, J. Jezek and T. Kepka praha, Paramedial groupoids, Czechoslovak Mathematical Journal 49 (1999), 391-399. 10.1023/A:1022464621750Search in Google Scholar

[6] P. Corsini1 and I. Cristea2, Fuzzy sets and non complete 1-Hypergroups*, An. S¸t. Univ. Ovidius Constant 13 (2005), 27-54. Search in Google Scholar

[7] I. Cristea, Complete Hypergroups, 1-Hypergroups and fuzzy sets, An. S¸t. Univ. Ovidius Constant 10 (2002), 25-38. Search in Google Scholar

[8] K. A. Dib and N. L. Youssef, Fuzzy Cartesian product, fuzzy relations and fuzzy functions, Fuzzy Sets Syst 41 (1991), 299-315. 10.1016/0165-0114(91)90134-CSearch in Google Scholar

[9] K. A. Dib, N. Galhum and A. A. M. Hassan, Fuzzy rings and fuzzy ideals, Fuzzy Math. 4 (1996), 245-261. Search in Google Scholar

[10] D. Dubois, S. Gottwaldb, P. Hajekc, J. Kacprzykd and H. Pradea, Termi- nological difficulties in fuzzy set theory-The case of ”Intuitionistic Fuzzy Sets”, Fuzzy Sets and Systems 156 (2005), 485-491. 10.1016/j.fss.2005.06.001Search in Google Scholar

[11] P. Holgate, Groupoids satisfying a simple invertive law, Math. Stud. 61 (1992), 101-106. Search in Google Scholar

[12] K. Hur*, H. w. Kang and H. k. Song, Intuitionistic Fuzzy subgroups and subrings, Honam Math. J. 25 (2003), 19-41. Search in Google Scholar

[13] J. Jezek, T. Kepka, Medial groupoids, Rozpravy CSAV 93/2(1983). Search in Google Scholar

[14] M. A. Kazim, M. Naseerudin, On almost semigroups, Alig. Bull. Math. 2 (1972), 1-7. Search in Google Scholar

[15] M. S. Kamran, Conditions for LA-semigroups to resemble associative structures, Ph.D. Thesis, Quaid-i-Azam University, Islamabad, 1993. Search in Google Scholar

[16] M. Khan and M. N. A. Khan, On Fuzzy Abel Grassmann’s Groupoids, AFM 5 (2010), 349-360. Search in Google Scholar

[17] S. Narmada and V. M. Kumar, Intuitionistic Fuzzy Bi-Ideals and Regu- larity in Near-Rings, International Journal of Algebra 5 (2011), 483-490. Search in Google Scholar

[18] M. F. Marashdeh and A. R. Salleh, Intuitionistic Fuzzy Rings, Int. J. Algebra 5 (2011), 37-47. Search in Google Scholar

[19] N. Palaniappan and K. Arjunan, Some properties of intuitionistic fuzzy subgroups, Acta Ciencia Indic Math. 2 (2007), 321-328. Search in Google Scholar

[20] N. Palaniappan, K. Arjunan and V. Veeramani, The homomorphism, an- tihomomorphism of an intuitionistic fuzzy normal subrings, Acta Ciencia Indica Math. 219 (2007), 219-224. Search in Google Scholar

[21] P. V. Protic and N. Stevanovic, AG-test and some general properties of Abel-Grassmann’s groupoids, Pure Math. and applications 6 (1995), 371- 383. Search in Google Scholar

[22] P. V. Protic and N. Stevanovic, The structural theorem for AG* - groupoids, Series Mathematics Informatics 10 (1995), 25-33. Search in Google Scholar

[23] T. Shah and N. Kausar, Fuzzy ideals in LA-rings (submitted). Search in Google Scholar

[24] T. Shah and N. Kausar, Intuitionistic fuzzy bi-ideals in LA-rings (submitted). Search in Google Scholar

[25] T. Shah and I. Rehman, On LA-rings of finitely non-zero functions, Int. J. Contemp. Math. Sciences 5 (2010), 209-222. Search in Google Scholar

[26] T. Shah and I. Rehman, On characterizations of LA-rings through some properties of their ideals, Southeast Asian Bull. Math. (to appear). Search in Google Scholar

[27] M. Shah and T. Shah, Some basic properties of LA-rings, Int. Math. Forum 6 (2011), 2195-2199. Search in Google Scholar

[28] V. Veeramani, K. Arjunan and N. Palaniappan, Some Properties of Intuitionistic Fuzzy Normal Subrings, Applied Math. Sciences 4 (2010), 2119-2124. Search in Google Scholar

[29] A. C. Volf, Fuzzy subfields, An. S,t. Univ. Ovidius Constant,a vol. 9, no. 2(2001), 193-198. Search in Google Scholar

[30] L. M. Yan, Intuitionistic Fuzzy Ring and Its Homomorphism Image, Int. Seminar on Future BioMedical Infor. Eng. fbie, (2008), 75-77. 10.1109/FBIE.2008.109Search in Google Scholar

[31] L. A. Zadeh, Fuzzy sets, Information and Control 8 (1965), 338-353. 10.1016/S0019-9958(65)90241-XSearch in Google Scholar

eISSN:
1844-0835
Language:
English
Publication timeframe:
Volume Open
Journal Subjects:
Mathematics, General Mathematics