Dergiler / Journal of New Theory / 2018 / Sayı: 23

Soft Sub Spaces and Soft b-Separation Axioms in Binary Soft Topological Spaces

Sayfa
48–62
Yayın Tarihi
2018-06-01
DOI
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We hope that these results will be useful for the future study on binary soft topology to carry out general background for the practical applications and to solve the thorny problems containing doubts in different grounds.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:In this article, we introduce binary soft pre-separation axioms in binary soft topological space along with several properties of binary soft pre , i = 0; 1; 2, binary soft pre regular, binary soft pre, binary soft pre normal and binary soft axiom using binary soft points.
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Temel Bulgular & Veri:We also mention some binary soft invariance properties namely binary soft topological property and binary soft hereditary property.
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Sonuç & Katkı:We hope that these results will be useful for the future study on binary soft topology to carry out general background for the practical applications and to solve the thorny problems containing doubts in different grounds.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Binary soft topology · binary soft pre-open sets · binary soft pre closed sets

Abstract

In this article, we introduce binary soft pre-separation axioms in binary soft topological space along with several properties of binary soft pre , i = 0; 1; 2, binary soft pre regular, binary soft pre, binary soft pre normal and binary soft axiom using binary soft points. We also mention some binary soft invariance properties namely binary soft topological property and binary soft hereditary property. We hope that these results will be useful for the future study on binary soft topology to carry out general background for the practical applications and to solve the thorny problems containing doubts in different grounds.

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Bu Makaleye Atıf Yap

KHATTAK, A. M., ULLAH, Z., AMİN, F., ABDULLAH, S., JABEEN, S., KHATTAK, N. A., KHATTAK, Z. A. (2018). Soft Sub Spaces and Soft b-Separation Axioms in Binary Soft Topological Spaces. Journal of New Theory, Sayı: 23, 48–62. https://ajindex.com/articles/681579

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Kaynakça (10)

  1. A. Acikgöz, N. Tas, Binary Soft Set Theory, Eur. J. of Pure. And Appl. Math., Vol. 9, No. 4, 2016, 452- 463
  2. S. S. Benchalli, G. Patil, On Binary Soft Separation Axioms in Binary Soft Topological Spaces, Global journal and Applied Mathematics,Vol 13,No.9,2017,5393-5412
  3. D. Molodtsov, Soft Set Theory First Results. Comput. Math. Appl., 37, 1999, 9 - 31
  4. D.Molodtsov, V. Y. Leonov and D. V. Kovkov, Soft sets technique and itsApplication, Nechetkie Sistemy i 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, International Journal of Applied Mathematics 30 (6) (2017), 437-453
  7. 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 2017, 9(11), 253; doi:10.3390/sym9110253 [11] N. Çağman, S. Enginoğlu, Soft Matrix Theory and its Decision Making, Computers and Mathematics with Applications 59 (2010) 3308-3314.