In this paper, we study analytical and numerical solutions of fuzzy differential equations
based on the extension principle. For linear fuzzy differential equations, we state some …

We study a fuzzy fractional differential equation (FFDE) and present its solution using
Zadeh's extension principle. The proposed study extends the case of fuzzy differential …

In this paper, we initiate the notion of intuitionistic anti fuzzy normed normal subrings and
generalize various related properties. We extend the notion of intuitionistic fuzzy normed …

Using fuzzy differential equations is a rational way of modeling a dynamic system under
possibilistic uncertainty. In modeling real-world phenomena, fuzzy initial value problems …

In this paper, we present the solution of fuzzy initial value problem of the form X′(t)= f (t, X
(t)), X (t 0)= X 0, where X 0 is a symmetric triangular fuzzy interval. In the first part, we review …

Most real world natural systems are shows seasonal behaviour due to seasonal
environmental or climate change. As a results, many species display seasonal changes in …

The concept of fuzzy versions of Simpson's rule and Runge-Kutta method of order four are
introduced. In this paper, the solution of fuzzy ordinary differential equation of the first order …

In this paper we use extended Runge-Kutta-like formulae of order four (ERK4) and of order
five (ERK5) by taking into account the dependency problem that arises in fuzzy setting. This …

The study of this paper suggests on dependency problem in fuzzy computational method by
using the numerical solution of Fuzzy differential equations (FDEs) in Milne's predictor …

Numerical solution of hybrid fuzzy differential equations by runge-kutta method of order five and
the dependency problem Page 1 Annals of Fuzzy Mathematics and Informatics Volume x, No …