Araştırma Makalesi

Bipolar Fuzzy Trees

Cilt: 4 Sayı: 3 30 Eylül 2016
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Bipolar Fuzzy Trees

Abstract

Connectivity has an important role in different disciplines of computer science including computer network. In the design of a network, it is important to analyze connections by the levels. The structural properties of bipolar fuzzy graphs provide a tool that allows for the solution of operations research problems. In this paper, we introduce various types of bipolar fuzzy bridges, bipolar fuzzy cut-vertices, bipolar fuzzy cycles and bipolar fuzzy trees in bipolar fuzzy graphs, and investigate some of their properties. Most of these various types are defined in terms of levels. We also describe comparison of these types.


Keywords

Kaynakça

  1. M. Akram, Bipolar fuzzy graphs, Information Sciences 181 (2011) 5548-5564.
  2. M. Akram, Bipolar fuzzy graphs with applications, Knowledge Based Systems, 39(2013) 1-8.
  3. M. Akram and W.A. Dudek, Regular bipolar fuzzy graphs, Neural Computing & Applications 21(2012)197-205.
  4. M. Akram and M.G. Karunambigai, Metric in bipolar fuzzy graphs, World Applied Sciences Journal 14(2011)1920-1927.
  5. M. Akram, S. Li and K. P. Shum, Antipodal bipolar fuzzy graphs, Italian Journal of Pure and Applied Mathematics, 31(2013)425-438.
  6. M. Akram, W.A. Dudek and S. Sarwar, Properties of bipolar fuzzy hypergraphs, Italian Journal of Pure and Applied Mathematics, 31(2013)426-458.
  7. P. Bhattacharya, Some remarks on fuzzy graphs, Pattern Recognition Letter 6(1987), 297-302.
  8. K.R. Bhutani and A. Rosenfeld, Strong arcs in fuzzy graphs, Information Sciences 152 (2003)319-322.

Ayrıntılar

Birincil Dil

İngilizce

Konular

-

Bölüm

Araştırma Makalesi

Yazarlar

Adeel Farooq Bu kişi benim
Pakistan

Yayımlanma Tarihi

30 Eylül 2016

Gönderilme Tarihi

2 Mart 2016

Kabul Tarihi

17 Mart 2016

Yayımlandığı Sayı

Yıl 2016 Cilt: 4 Sayı: 3

Kaynak Göster

APA
Akram, M., & Farooq, A. (2016). Bipolar Fuzzy Trees. New Trends in Mathematical Sciences, 4(3), 58-72. https://izlik.org/JA97AG89JL
AMA
1.Akram M, Farooq A. Bipolar Fuzzy Trees. New Trends in Mathematical Sciences. 2016;4(3):58-72. https://izlik.org/JA97AG89JL
Chicago
Akram, Muhammad, ve Adeel Farooq. 2016. “Bipolar Fuzzy Trees”. New Trends in Mathematical Sciences 4 (3): 58-72. https://izlik.org/JA97AG89JL.
EndNote
Akram M, Farooq A (01 Eylül 2016) Bipolar Fuzzy Trees. New Trends in Mathematical Sciences 4 3 58–72.
IEEE
[1]M. Akram ve A. Farooq, “Bipolar Fuzzy Trees”, New Trends in Mathematical Sciences, c. 4, sy 3, ss. 58–72, Eyl. 2016, [çevrimiçi]. Erişim adresi: https://izlik.org/JA97AG89JL
ISNAD
Akram, Muhammad - Farooq, Adeel. “Bipolar Fuzzy Trees”. New Trends in Mathematical Sciences 4/3 (01 Eylül 2016): 58-72. https://izlik.org/JA97AG89JL.
JAMA
1.Akram M, Farooq A. Bipolar Fuzzy Trees. New Trends in Mathematical Sciences. 2016;4:58–72.
MLA
Akram, Muhammad, ve Adeel Farooq. “Bipolar Fuzzy Trees”. New Trends in Mathematical Sciences, c. 4, sy 3, Eylül 2016, ss. 58-72, https://izlik.org/JA97AG89JL.
Vancouver
1.Muhammad Akram, Adeel Farooq. Bipolar Fuzzy Trees. New Trends in Mathematical Sciences [Internet]. 01 Eylül 2016;4(3):58-72. Erişim adresi: https://izlik.org/JA97AG89JL