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Regular nearness semigroups

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This paper concerned with basic concepts and some results on regular semigroup on weak nearness approximation spaces. Also, it is given an example related to the subject.

Abstract

This paper concerned with basic concepts and some results on regular semigroup on weak nearness approximation spaces. Also, it is given an example related to the subject.

참고문헌 (17)

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  3. J. Von Neumann, "On regular rings", Proc. Natl. Acad. Sci. USA, 22(12), pp.707~713 (1936)
  4. G. Szasz, "Remark on interior ideals of semigroups", Studia Scient. Math. Hung, 16, pp.61~63 (1981)
  5. Z. Pawlak, "Rough sets", Int. J. Comput. Inform. Sci, 11(5), pp.341~356 (1982)
  6. J. F. Peters, "Near sets, General theory about nearness of objects", Appl. Math. Sci, 1(53-56), pp.2609~2629 (2007)
  7. J. F. Peters, "Near sets, Special theory about nearness of objects", Fund. Inform, 75(1-4), pp.407~433 (2007)
  8. J. F. Peters, "Near sets: An introduction", Math. Comput. Sci, 7(1), pp.3~9 (2013)
  9. E. _Inan, "Near semigroups on nearness approximation spaces", Ann. Fuzzy Math. Inform, 10(2), pp.287~297 (2015)
  10. Ö. Tekin, "Quasi ideals of nearness semirings", Cumhuriyet Sci. J, 42(2), pp.333~338 (2021)
  11. Ö. Tekin, "Bi-ideals of nearness semirings", European Journal of Science and Technology, 28, pp.11~15 (2021)
  12. Mehmet Ali Ozturk, "Semiring on weak nearness approximation spaces", ANNALS OF FUZZY MATHEMATICS AND INFORMATICS, 15(3), pp.227~241 (2018), 기초자연과학연구소[DOI]
  13. M. A. Öztürk, "Gamma semigroups on weak nearness approximation spaces", J. Int. Math. Virtual Inst, 9, pp.53~72 (2019)
  14. M. A. Öztürk, "Prime ideals of gamma semigroups on weak nearness approximation spaces", Asian-Eur. J. Math, 12(5), pp.1950080~ (2019)
  15. J. M . Howie, "Fundamentals of semigroup theory" (1995), Claredon Press
  16. M. A. Öztürk, "Ordered nearness semigroups"
  17. Ö. Tekin, "On Quasi ideals of nearness semigroups", 1st International Symposium on Current Developments in Fundamental and Applied Mathematics Sciences (2022)

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