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 …

Differential equations have been widely explored in many fields, from applications in
physics, engineering, economics, and biology to theoretical mathematical developments. Its …

In this paper, systems of linear differential equations with crisp real coefficients and with
initial condition described by a vector of fuzzy numbers are studied. A new method based on …

Let X denote a locally compact metric space and φ: X→ X be a continuous map. In the 1970s
Zadeh presented an extension principle helping us to fuzzify the dynamical system (X, φ), ie …

In this paper, we study first order linear fuzzy differential equations under differential
inclusions and strongly generalized differentiability approaches. We present some new …

This article provides a numerical method to solve a fuzzy differential equation via differential
inclusions. The method obtains response solutions with their membership distribution …

It is well known that there are no periodic solutions to fuzzy differential equations in the
sense of Hukuhara derivatives, ie H-derivatives, so fuzzy differential equations in the sense …

In this work, we study some properties of the solutions to first order linear fuzzy differential
equations under differential inclusions' approach. We show that the differential inclusions' …

The first-order fuzzy differential equation has two possible solutions depending on the
definition of differentiability. The definition of differentiability changes as the product of the …

In this paper, we reformulate the algorithm in [7] to find an analytical expression for-cuts of
the solution of the second order nonhomogeneous fuzzy initial value problem with fuzzy …