Since the term “Fuzzy differential equations”(FDEs) emerged in the literature in 1978,
prevailing research effort has been dedicated not only to the development of the concepts …

The homotopy perturbation method is a semi-analytical method for solving linear and
nonlinear ordinary/partial differential equations. Since it is extremely difficult to find exact …

In this research study, fuzzy fractional differential equations in presence of the Atangana–
Baleanu–Caputo differential operators are analytically and numerically treated using …

Mathematical modeling of uncertain fractional integrodifferentials (FIDEs) is an extremely
significant topic in electric circuits, signal processing, electromagnetics, and anomalous …

This paper is devoted to investigation of the fractional order fuzzy dynamical system, in our
case, modeling the recent pandemic due to corona virus (COVID-19). The considered model …

In this manuscript, we introduced, analyzed, and studied fuzzy fractional differential
equations in terms of Atangana-Baleanu-Caputo differential operator equipped with …

We survey some representative results on fuzzy fractional differential equations,
controllability, approximate controllability, optimal control, and optimal feedback control for …

We use a generalization of the Hukuhara difference for closed intervals on the real line to
develop a theory of the fractional calculus for interval-valued functions. The properties of …

The current study aims to approximate the solution of fractional differential equations (FDEs)
by using the fundamental properties of artificial neural networks (ANNs) for function …

In this paper, the solution to Fuzzy Fractional Initial Value Problem [FFIVP] under Caputo-
type fuzzy fractional derivatives by a modified fractional Euler method is presented. The …