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Meromorphic Function of Fuzzy Complex Variables

Yıl 2018, Sayı: 20, 1 - 12, 02.01.2018

Öz

The fuzzy complex set is a fuzzy set whose values lies in the unit circle jzj · 1 in the complex plane. The Nevanlinna characteristic function playes an important role in the theory of entire and meromorphic function. In this paper we introduce the notion of fuzzy to the Nevanlinna theory and investigate some important properties of Nevanlinna characteristic function of fuzzy complex variables.

Kaynakça

  • [1] Buckley J.J, Fuzzy complex numbers, Proceedings of ISFK, Guangzhou, China, 1987; pp: 597 ¡ 700
  • [2] Buckley J.J, Fuzzy complex numbers, Fuzzy sets and systems, 33 (3) (1989); 333 ¡ 345
  • [3] Hayman,W.K.: Meromorphic functions, The Clarendon Press, Oxford, 1964
  • [4] Ramot D, Milo R, Friedman M, Kandel A, Complex fuzzy sets, IEEE transac- tions on fuzzy systems, 10 (2) (2002) 171 ¡ 186
  • [5] Ramot D, Friedman M, Langholz G, Kandel A, Complex fuzzy logic, IEEE transactions on fuzzy systems, 11 (4) (2003) 450 ¡ 461
  • [6] Klir G,J, Yuan B, Fuzzy sets and fuzzy logic: Theory and applications, 1995, Pearson Professional educations, Prentice Hall, New Jersy, US.
  • [7] Zadeh L.A, Advances in Fuzzy systems - Applications and theory, Vol 6, World Scienti¯c, ISBN 9810224214 to ISBN 9810224222
  • [8] Zadeh L.A, Fuzzy Sets, Information and control, 8 (1965) 338 ¡ 353
  • [9] Zhang G, Dillon T.S, Cai K Y, Ma J, Lu J, Operations properties and ± ¡ equalities of complex fuzzy sets, International Journal of approximate rea- soning, 50 (2009) 1227 ¡ 1249
Yıl 2018, Sayı: 20, 1 - 12, 02.01.2018

Öz

Kaynakça

  • [1] Buckley J.J, Fuzzy complex numbers, Proceedings of ISFK, Guangzhou, China, 1987; pp: 597 ¡ 700
  • [2] Buckley J.J, Fuzzy complex numbers, Fuzzy sets and systems, 33 (3) (1989); 333 ¡ 345
  • [3] Hayman,W.K.: Meromorphic functions, The Clarendon Press, Oxford, 1964
  • [4] Ramot D, Milo R, Friedman M, Kandel A, Complex fuzzy sets, IEEE transac- tions on fuzzy systems, 10 (2) (2002) 171 ¡ 186
  • [5] Ramot D, Friedman M, Langholz G, Kandel A, Complex fuzzy logic, IEEE transactions on fuzzy systems, 11 (4) (2003) 450 ¡ 461
  • [6] Klir G,J, Yuan B, Fuzzy sets and fuzzy logic: Theory and applications, 1995, Pearson Professional educations, Prentice Hall, New Jersy, US.
  • [7] Zadeh L.A, Advances in Fuzzy systems - Applications and theory, Vol 6, World Scienti¯c, ISBN 9810224214 to ISBN 9810224222
  • [8] Zadeh L.A, Fuzzy Sets, Information and control, 8 (1965) 338 ¡ 353
  • [9] Zhang G, Dillon T.S, Cai K Y, Ma J, Lu J, Operations properties and ± ¡ equalities of complex fuzzy sets, International Journal of approximate rea- soning, 50 (2009) 1227 ¡ 1249
Toplam 9 adet kaynakça vardır.

Ayrıntılar

Bölüm Araştırma Makalesi
Yazarlar

Arindam Jha Bu kişi benim

Yayımlanma Tarihi 2 Ocak 2018
Gönderilme Tarihi 12 Haziran 2016
Yayımlandığı Sayı Yıl 2018 Sayı: 20

Kaynak Göster

APA Jha, A. (2018). Meromorphic Function of Fuzzy Complex Variables. Journal of New Theory(20), 1-12.
AMA Jha A. Meromorphic Function of Fuzzy Complex Variables. JNT. Ocak 2018;(20):1-12.
Chicago Jha, Arindam. “Meromorphic Function of Fuzzy Complex Variables”. Journal of New Theory, sy. 20 (Ocak 2018): 1-12.
EndNote Jha A (01 Ocak 2018) Meromorphic Function of Fuzzy Complex Variables. Journal of New Theory 20 1–12.
IEEE A. Jha, “Meromorphic Function of Fuzzy Complex Variables”, JNT, sy. 20, ss. 1–12, Ocak 2018.
ISNAD Jha, Arindam. “Meromorphic Function of Fuzzy Complex Variables”. Journal of New Theory 20 (Ocak 2018), 1-12.
JAMA Jha A. Meromorphic Function of Fuzzy Complex Variables. JNT. 2018;:1–12.
MLA Jha, Arindam. “Meromorphic Function of Fuzzy Complex Variables”. Journal of New Theory, sy. 20, 2018, ss. 1-12.
Vancouver Jha A. Meromorphic Function of Fuzzy Complex Variables. JNT. 2018(20):1-12.


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