Soft Bi-Ideals Related to Generalized Fuzzy Bi-Ideals in Semigroups

Kaynakça (30)

1. Akta¸s, H. and C¸ a˘gman, N. Soft sets and soft groups, Information Sciences 177, 2726–, 2007.
2. Ali, M. I., Feng, F., Liu, X., Minc, W. K. and Shabir, M. On some new operations in soft set theory, Computers and Mathematics with Applications 57, 1547–1553, 2009.
3. Bhakat, S. K. and Das, P. On the definition of a fuzzy subgroup, Fuzzy Sets and Systems, 235–241, 1992.
4. Bhakat, S. K. and Das, P. (∈, ∈ ∨q)-fuzzy subgroup, Fuzzy Sets and Systems 80, 359–368, Chen, D., Tsang, E. C. C., Yeung, D. S. and Wang, X. The parameterization reduction of soft sets and its applications, Computers and Mathematics with Applications 49, 757–, 2005.
5. Das, P. S. Fuzzy groups and level subgroups, J. Math. Anal. Appl. 85, 264–269, 1981.
6. Dib, K. A. and Galhum, N. Fuzzy ideals and fuzzy bi-ideals in fuzzy semigroups, Fuzzy Sets and Systems 92, 103–111, 1992.
7. Feng, F., Jun, Y. B. and Zhao, X. Soft semirings, Computers and Mathematics with Applications 56, 2621–2628, 2008.
8. Jun, Y. B. Soft BCK/BCI-algebras, Computers and Mathematics with Applications 56, –1413, 2008.
9. Jun, Y. B. and Park, C. H. Applications of soft sets in ideal theory of BCK/BCI-algebras, Information Sciences 178, 2466–2475, 2008.
10. Kazancı, O. and Yamak. S. Generalized fuzzy bi-ideals of semigroup, Soft Computing 12, –1124, 2008.
11. Kazancı, O. and Yamak, S. Fuzzy ideals and semiprime fuzzy ideals in semigroups, In- formation Sciences 179, 3720–3731, 2009.
12. Kazancı, O., Yılmaz, S¸. and Yamak, S. Soft sets and soft BCH-algebras, Hacet. J. Math. Stat. 39 (2), 205–217, 2010.
13. Kuroki, N. On fuzzy ideals and fuzzy bi-ideals in semigroups, Fuzzy Sets and Systems 5, –215, 1981.
14. Kuroki, N. Fuzzy semiprime ideals in semigroups, Fuzzy Sets and Systems 8, 71–79, 1982.
15. Kuroki, N. On fuzzy semigroups, Information Sciences 53, 203–236, 1991.
16. Kuroki, N. Fuzzy generalized bi-ideals in semigroups, Information Sciences 66, 235–243, Kuroki, N. Fuzzy semiprime quasi-ideals in semigroups, Informmation Sciences 75, 201–, 1993.
17. Maji, P. K., Biswas, R. and Roy, A. R. Soft set theory, Computers and Mathematics with Applications 45, 555–562, 2003.
18. Maji, P. K., Roy, A. R. and Biswas, R. An application of soft sets in a decision making problem, Comput. Math. Appl. 44, 1077–1083, 2002.
19. McLean, R. G. and Kummer, H. Fuzzy ideals in semigroups, Fuzzy Sets and Systems 48, –140, 1992.
20. Ming, P. P. and Ming, Y. M. Fuzzy topology I, Neighborhood structure of a fuzzy point and Moore-Smith convergence, J. Math. Anal. 76, 571–599, 1980.
21. Molodtsov, D. Soft set theory - first results, Computers and Mathematics with Applica- tions 37, 19–31, 1999.
22. Murali, V. Fuzzy points of equivalent fuzzy subsets, Information Sciences 158, 277–288, Rosenfeld, A. Fuzzy groups, J. Math. Anal. Appl. 35, 512–517, 1971.
23. Roy, A. R. and Maji, P. K. A fuzzy soft set theoretic approach to decision making prob- lems, Journal of Computational and Applied Mathematics 203, 412–418, 2007.
24. Shabir, M. and Ali, M. I. Soft ideals and generalized fuzzy ideals in semigroups, New Mathematics and Natural Computation 5 (3), 599–615, 2009.
25. Zadeh, L. A. Fuzzy sets, Information Control 8, 338–353, 1965.
26. Zhan, J. and Jun, Y. B. Soft BL-algebras based on fuzzy sets, Computers and Mathematics with Applications 59, 2037–2046, 2010.
27. Akta¸s, H. and C¸ a˘gman, N. Soft sets and soft groups, Information Sciences 177, 2726–, 2007.
28. Bhakat, S. K. and Das, P. On the definition of a fuzzy subgroup, Fuzzy Sets and Systems, 235–241, 1992.
29. Bhakat, S. K. and Das, P. (∈, ∈ ∨q)-fuzzy subgroup, Fuzzy Sets and Systems 80, 359–368, Chen, D., Tsang, E. C. C., Yeung, D. S. and Wang, X. The parameterization reduction of soft sets and its applications, Computers and Mathematics with Applications 49, 757–, 2005.
30. Kuroki, N. Fuzzy generalized bi-ideals in semigroups, Information Sciences 66, 235–243, Kuroki, N. Fuzzy semiprime quasi-ideals in semigroups, Informmation Sciences 75, 201–, 1993.