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Wu, C.X. and Gong, Z.T. (2001) On Henstock Integral of Fuzzy-Number-Valued Functions (I). Fuzzy Sets and Systems, 120, 523-532.
https://doi.org/10.1016/S0165-0114(99)00057-3

has been cited by the following article:

• TITLE: Fuzzy Henstock-Kurzweil Triple Integral on a Type 1 Quasi-Fuzzy Parallelepipedal Domain

  AUTHORS: Kumwimba Seya Didier, Kasongo Ntambwe Dany, Panga Lutanda Grégoire, Mayuke Katshongo Jean Paul, Lunda Ngoy Jean Pierre

  KEYWORDS: Fuzzy-Valued Function, Hausdorff Distance, Quasi-Fuzzy Parallelipiped, Henstock Integral

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.12 No.3, March 29, 2024

  ABSTRACT: In this article, we propose by using the Hausdorff distance Simpson’s rule for the triple integral of a fuzzy-valued function and the error bound of this method, one of the variables of which is fuzzy. In addition, thin δ-fine partitions are introduced. The integration domain is a quasi-fuzzy parallelipiped. A numerical example is presented in order to show the application and the significance of the method.