Research Article
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Year 2019, Issue: 26, 64 - 72, 01.01.2019

Abstract

References

  • [1] A. Acıkgöz, N. Taş, Binary Soft Set Theory, Eur. J. of Pure and Appl. Math. 9/4 (2016) 452- 463. [2] S.S. Benchalli. G.Patil et al, On Binary Soft Separation Axioms in Binary Soft Topological Spaces, Global journal and Applied Mathematics 13/9 (2017) 5393-5412.
  • [3] D. Molodtsov, Soft Set Theory First Results. Comput. Math. Appl. 37 (1999) 19-31.
  • [4] D. Molodtsov, V. Y. Leonov and D. V. Kovkov, Soft sets technique and its Application, Nechetkie Sistemy Myagkie Vychisleniya 1/1 (2006) 8-39.
  • [5] M. Shabir, M. Naz, On Some New Operations in Soft Set Theory, Computers and Math. With Appl. 57 (2011) 1786-1799.
  • [6] S. S. Benchalli, G. Patil, A. S. Dodamani and J. P. Kumar, On Binary Soft Topological Spaces, Int. Journal of Applied Mathematics 30/6 (2017) 437-453.
  • [7] Dr. A. Kalaichelvi and P.H. Malini, Application of Fuzzy Soft Sets to Investment Decision Making Problem, International Journal of Mathematical Sciences and Applications 1/3 (2011) 1583-1586. [8] N. Y. Özgür and N. Taş, A Note on “Application of Fuzzy Soft Sets to Investment Decision Making Problem”, Journal of New Theory, 7 (2015) 1-10.
  • [9] N. Taş, N. Y. Özgür and P. Demir, An Application of Soft Set and Fuzzy Soft Set Theories to Stock Management, Süleyman Demirel University Journal of Natural and Applied Sciences 21/2 (2017) 791-196.
  • [10] J. C. R. Alcantud, S. C. Rambaud and M. J. M. Torrecillas, Valuation Fuzzy Soft Sets: A Flexible Fuzzy Soft Set Based Decision Making Procedure for the Valuation of Assets, Symmetry 9/11 (2017) 253; doi:10.3390/sym 9110253.
  • [11] N. Çağman, S. Enginoğlu, Soft Matrix Theory and its Decision Making, Computers and Mathematics with Applications 59 (2010) 3308-3314.

Weak Soft Binary Structures

Year 2019, Issue: 26, 64 - 72, 01.01.2019

Abstract

The main aim of this paper is to introduce a
single structure which carries the subsets of X as well as the subsets of Y
under the parameter




















for studying the information about the ordered
pair of soft subsets of X and Y. Such a structure is called a binary soft structure
from X to Y. The purpose of this paper is to introduce certain binary soft weak
axioms that are analogous to the axioms of topology.

References

  • [1] A. Acıkgöz, N. Taş, Binary Soft Set Theory, Eur. J. of Pure and Appl. Math. 9/4 (2016) 452- 463. [2] S.S. Benchalli. G.Patil et al, On Binary Soft Separation Axioms in Binary Soft Topological Spaces, Global journal and Applied Mathematics 13/9 (2017) 5393-5412.
  • [3] D. Molodtsov, Soft Set Theory First Results. Comput. Math. Appl. 37 (1999) 19-31.
  • [4] D. Molodtsov, V. Y. Leonov and D. V. Kovkov, Soft sets technique and its Application, Nechetkie Sistemy Myagkie Vychisleniya 1/1 (2006) 8-39.
  • [5] M. Shabir, M. Naz, On Some New Operations in Soft Set Theory, Computers and Math. With Appl. 57 (2011) 1786-1799.
  • [6] S. S. Benchalli, G. Patil, A. S. Dodamani and J. P. Kumar, On Binary Soft Topological Spaces, Int. Journal of Applied Mathematics 30/6 (2017) 437-453.
  • [7] Dr. A. Kalaichelvi and P.H. Malini, Application of Fuzzy Soft Sets to Investment Decision Making Problem, International Journal of Mathematical Sciences and Applications 1/3 (2011) 1583-1586. [8] N. Y. Özgür and N. Taş, A Note on “Application of Fuzzy Soft Sets to Investment Decision Making Problem”, Journal of New Theory, 7 (2015) 1-10.
  • [9] N. Taş, N. Y. Özgür and P. Demir, An Application of Soft Set and Fuzzy Soft Set Theories to Stock Management, Süleyman Demirel University Journal of Natural and Applied Sciences 21/2 (2017) 791-196.
  • [10] J. C. R. Alcantud, S. C. Rambaud and M. J. M. Torrecillas, Valuation Fuzzy Soft Sets: A Flexible Fuzzy Soft Set Based Decision Making Procedure for the Valuation of Assets, Symmetry 9/11 (2017) 253; doi:10.3390/sym 9110253.
  • [11] N. Çağman, S. Enginoğlu, Soft Matrix Theory and its Decision Making, Computers and Mathematics with Applications 59 (2010) 3308-3314.
There are 9 citations in total.

Details

Primary Language English
Journal Section Research Article
Authors

Arif Mehmood Khattak

Zia Ullah Haq This is me

Muhammad Zamir Burqi This is me

Saleem Abdullah This is me

Publication Date January 1, 2019
Submission Date August 31, 2018
Published in Issue Year 2019 Issue: 26

Cite

APA Khattak, A. M., Haq, Z. U., Burqi, M. Z., Abdullah, S. (2019). Weak Soft Binary Structures. Journal of New Theory(26), 64-72.
AMA Khattak AM, Haq ZU, Burqi MZ, Abdullah S. Weak Soft Binary Structures. JNT. January 2019;(26):64-72.
Chicago Khattak, Arif Mehmood, Zia Ullah Haq, Muhammad Zamir Burqi, and Saleem Abdullah. “Weak Soft Binary Structures”. Journal of New Theory, no. 26 (January 2019): 64-72.
EndNote Khattak AM, Haq ZU, Burqi MZ, Abdullah S (January 1, 2019) Weak Soft Binary Structures. Journal of New Theory 26 64–72.
IEEE A. M. Khattak, Z. U. Haq, M. Z. Burqi, and S. Abdullah, “Weak Soft Binary Structures”, JNT, no. 26, pp. 64–72, January 2019.
ISNAD Khattak, Arif Mehmood et al. “Weak Soft Binary Structures”. Journal of New Theory 26 (January 2019), 64-72.
JAMA Khattak AM, Haq ZU, Burqi MZ, Abdullah S. Weak Soft Binary Structures. JNT. 2019;:64–72.
MLA Khattak, Arif Mehmood et al. “Weak Soft Binary Structures”. Journal of New Theory, no. 26, 2019, pp. 64-72.
Vancouver Khattak AM, Haq ZU, Burqi MZ, Abdullah S. Weak Soft Binary Structures. JNT. 2019(26):64-72.


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