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Issue:Averaging of intuitionistic fuzzy differential equations

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http://ifigenia.org/wiki/issue:nifs/23/2/44-54
Title of paper: Averaging of intuitionistic fuzzy differential equations
Author(s):
A. El Allaoui
Laboratoire de Mathématiques Appliquées & Calcul Scientifique, Sultan Moulay Slimane University, BP 523, 23000 Beni Mellal, Morocco
S. Melliani
Laboratoire de Mathématiques Appliquées & Calcul Scientifique, Sultan Moulay Slimane University, BP 523, 23000 Beni Mellal, Morocco
Y. Allaoui
Laboratoire de Mathématiques Appliquées & Calcul Scientifique, Sultan Moulay Slimane University, BP 523, 23000 Beni Mellal, Morocco
L. S. Chadli
Laboratoire de Mathématiques Appliquées & Calcul Scientifique, Sultan Moulay Slimane University, BP 523, 23000 Beni Mellal, Morocco
Presented at: 21st International Conference on Intuitionistic Fuzzy Sets, 22–23 May 2017, Burgas, Bulgaria
Published in: "Notes on IFS", Volume 23, 2017, Number 2, pages 44—54
Download:  PDF (157 Kb  Kb, File info)
Abstract: In this paper, we shall prove and discuss averaging of intuitionistic fuzzy differential equations. The main results generalize previous ones in fuzzy sets theory.
Keywords: Intuitionistic fuzzy sets, Intuitionistic fuzzy differential equations
AMS Classification: 03E72, 34A07.
References:
  1. Atanassov K. T. (1983). Intuitionistic fuzzy sets, VII ITKR Session, Sofia, 20–23 June 1983 (Deposed in Centr. Sci.-Techn. Library of the Bulg. Acad. of Sci., 1697/84) (in Bulgarian). Reprinted: Int. J. Bioautomation, 2016, 20(S1), S1–S6.
  2. Atanassov, K. (1986). Intuitionistic fuzzy sets, Fuzzy Sets and Systems, 20, 87–96.
  3. Atanassov, K. (1999). Intuitionistic Fuzzy Sets: Theory and Applications, Springer Physica-Verlag, Heidelberg.
  4. Atanassov, K. T., Vassilev, P. M., & Tsvetkov, R. T. (2013). Intuitionistic Fuzzy Sets, Measures and Integrals, Bulgarian Academic Monographs Series, Vol. 12, “Professor Marin Drinov” Academic Publishing House, Sofia.
  5. Ettoussi, R., Melliani, S., Elomari, M., & Chadli, L. S. (2015). Solution of intuitionistic fuzzy differential equations by successive approximations method, Notes on Intuitionistic Fuzzy Sets, 21(2), 51–62.
  6. Kaleva, O. (1990). The Cauchy problem for fuzzy differential equations, Fuzzy Sets and Systems, 35(3), 389–396.
  7. Kichmarenko, O. D., & Skripnik, N. V. (2008). Averaging of fuzzy differential equations with delay, Nonlinear Oscillations, 11(3), 331–344.
  8. Kichmarenko, O., & Skripnik, N. V. (2011). One scheme of averaging of fuzzy differential equations with maxima, J. Adv. Resear. Appl. Math, 3(1), 94–103.
  9. Melliani, S., Elomari, M., Chadli, L. S., & Ettoussi, R. . Extension of Hukuhara difference in intuitionistic fuzzy set theory, Notes on Intuitionistic Fuzzy Sets, 21(4), 34–47.
  10. Melliani, S., Elomari, M., Ettoussi, R., & Chadli, L. S. (2015). Intuitionistic fuzzy metric space, Notes on Intuitionistic Fuzzy Sets, 21(1), 43–53.
  11. Plotnikov, A. V., & Komleva, T. A. (2012). Averaging of the fuzzy differential equations, J. Uncertain Syst. 6(1), 30–37.
  12. Zadeh, L. A. (1965). Fuzzy sets, Information and Control, 8, 338–353.
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