Research Article
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Year 2019, Issue: 26, 13 - 22, 01.01.2019
https://izlik.org/JA94BZ42GN

Abstract

References

  • [1] H. Aktas and N. Cagman, Soft sets and soft groups, Inform. Sci., 177(2007), 2726-2735.
  • [2] M. I. Ali, F. Feng, X. Y. Liu, W. K. Min, and M. Shabir, On some new operations in soft set theory, Comput. Math. Appl., 57(2008), 2621-2628.
  • [3] M. Aslam and S. M. Qurashi, Some contributions to soft groups,Ann. Fuzzy Maths. Inform., 4(2012), 177-195.
  • [4] D. Chen, E. C. C. Tsang, D. S. Yeung and X. Wang, The parameterization reduction of soft sets and its applications, Comput. Math. Appl., 49(2005), 757-763.
  • [5] F. Hassani and R. Rasuli, Q-soft Subgroups and Anti-Q-soft Subgroups in Universal Algebra, The Journal of Fuzzy Mathematics Los Angeles 26 (1) (2018), 139-152.
  • [6] T. Hungerford, Algebra, Graduate Texts in Mathematics. Springer (2003).
  • [7] A. Kharal and B. Ahmad, Mappings on Soft Classes, New Mathematics and Natural Computation 7 (3) (2011).
  • [8] P. K. Maji, R. Biswas and A. R. Roy, Sof tset theory, Computer Mathematics with Applications, 45 (2003), 555-562.
  • [9] P. K. Maji, R. Biswas and A. R. Roy, An application of soft sets in a decision making problem, Computer Mathematics with Applications, 44 (2002), 1007-1083.
  • [10] D. A. Molodtsov, Soft set theory-First results, Computers and Mathematics with Applications 37 (4) (1999), 19-31.
  • [11] D. A. Molodtsov, The theory of soft sets (in Russian), URSS Publishers Moscow, 2004.
  • [12] R. Rasuli, Extension of Q-soft ideals in semigroups, Int. J. Open Problems Compt. Math., 10 (2) (2017), 6-13.
  • [13] R. Rasuli, Soft Lie Ideals and Anti Soft Lie Ideals, The Journal of Fuzzy Mathematics Los Angeles 26 (1) (2018),193-202.
  • [14] A. Solairaju and R. Nagarajan, A New structure and constructions of Q-fuzzy groups, Advances in fuzzy mathematics 4 (2009), 23-29.

Q-Soft Normal Subgroups

Year 2019, Issue: 26, 13 - 22, 01.01.2019
https://izlik.org/JA94BZ42GN

Abstract

This paper contains some definitions and results in Q-soft normal subgroup theory and cosets. Also some results are introduced  which have been used by homomorphism and anti-homomorphism of Q-soft normal subgroups. Next  we prove the analogue of the Lagrange's theorem.

References

  • [1] H. Aktas and N. Cagman, Soft sets and soft groups, Inform. Sci., 177(2007), 2726-2735.
  • [2] M. I. Ali, F. Feng, X. Y. Liu, W. K. Min, and M. Shabir, On some new operations in soft set theory, Comput. Math. Appl., 57(2008), 2621-2628.
  • [3] M. Aslam and S. M. Qurashi, Some contributions to soft groups,Ann. Fuzzy Maths. Inform., 4(2012), 177-195.
  • [4] D. Chen, E. C. C. Tsang, D. S. Yeung and X. Wang, The parameterization reduction of soft sets and its applications, Comput. Math. Appl., 49(2005), 757-763.
  • [5] F. Hassani and R. Rasuli, Q-soft Subgroups and Anti-Q-soft Subgroups in Universal Algebra, The Journal of Fuzzy Mathematics Los Angeles 26 (1) (2018), 139-152.
  • [6] T. Hungerford, Algebra, Graduate Texts in Mathematics. Springer (2003).
  • [7] A. Kharal and B. Ahmad, Mappings on Soft Classes, New Mathematics and Natural Computation 7 (3) (2011).
  • [8] P. K. Maji, R. Biswas and A. R. Roy, Sof tset theory, Computer Mathematics with Applications, 45 (2003), 555-562.
  • [9] P. K. Maji, R. Biswas and A. R. Roy, An application of soft sets in a decision making problem, Computer Mathematics with Applications, 44 (2002), 1007-1083.
  • [10] D. A. Molodtsov, Soft set theory-First results, Computers and Mathematics with Applications 37 (4) (1999), 19-31.
  • [11] D. A. Molodtsov, The theory of soft sets (in Russian), URSS Publishers Moscow, 2004.
  • [12] R. Rasuli, Extension of Q-soft ideals in semigroups, Int. J. Open Problems Compt. Math., 10 (2) (2017), 6-13.
  • [13] R. Rasuli, Soft Lie Ideals and Anti Soft Lie Ideals, The Journal of Fuzzy Mathematics Los Angeles 26 (1) (2018),193-202.
  • [14] A. Solairaju and R. Nagarajan, A New structure and constructions of Q-fuzzy groups, Advances in fuzzy mathematics 4 (2009), 23-29.
There are 14 citations in total.

Details

Primary Language English
Journal Section Research Article
Authors

Rasul Rasuli This is me

Submission Date June 11, 2018
Publication Date January 1, 2019
IZ https://izlik.org/JA94BZ42GN
Published in Issue Year 2019 Issue: 26

Cite

APA Rasuli, R. (2019). Q-Soft Normal Subgroups. Journal of New Theory, 26, 13-22. https://izlik.org/JA94BZ42GN
AMA 1.Rasuli R. Q-Soft Normal Subgroups. JNT. 2019;(26):13-22. https://izlik.org/JA94BZ42GN
Chicago Rasuli, Rasul. 2019. “Q-Soft Normal Subgroups”. Journal of New Theory, nos. 26: 13-22. https://izlik.org/JA94BZ42GN.
EndNote Rasuli R (January 1, 2019) Q-Soft Normal Subgroups. Journal of New Theory 26 13–22.
IEEE [1]R. Rasuli, “Q-Soft Normal Subgroups”, JNT, no. 26, pp. 13–22, Jan. 2019, [Online]. Available: https://izlik.org/JA94BZ42GN
ISNAD Rasuli, Rasul. “Q-Soft Normal Subgroups”. Journal of New Theory. 26 (January 1, 2019): 13-22. https://izlik.org/JA94BZ42GN.
JAMA 1.Rasuli R. Q-Soft Normal Subgroups. JNT. 2019;:13–22.
MLA Rasuli, Rasul. “Q-Soft Normal Subgroups”. Journal of New Theory, no. 26, Jan. 2019, pp. 13-22, https://izlik.org/JA94BZ42GN.
Vancouver 1.Rasul Rasuli. Q-Soft Normal Subgroups. JNT [Internet]. 2019 Jan. 1;(26):13-22. Available from: https://izlik.org/JA94BZ42GN


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