In this article, we propose the reproducing kernel Hilbert space method to obtain the exact
and the numerical solutions of fuzzy Fredholm–Volterra integrodifferential equations. The …

In this paper, we investigate the analytic and approximate solutions of second-order, two-
point fuzzy boundary value problems based on the reproducing kernel theory under the …

Modeling of uncertainty differential equations is very important issue in applied sciences and
engineering, while the natural way to model such dynamical systems is to use fuzzy …

In this paper interval-valued fractional differential equations (IFDEs) under Caputo
generalized Hukuhara differentiability are introduced. We present existence and uniqueness …

In this study, we consider higher order linear differential equations with additional conditions
(initial and/or boundary) given by interactive fuzzy numbers. The concept of interactivity …

In this article, Bernoulli wavelet method has been developed to solve nonlinear fuzzy
Hammerstein–Volterra integral equations with constant delay. This type of integral equation …

In this manuscript, fractal and fuzzy calculus are summarized. Fuzzy calculus in terms of
fractal limit, continuity, its derivative, and integral are formulated. The fractal fuzzy calculus is …

Cytosolic-free calcium ions play an important role in various physical and physiological
processes. A vital component of neural signaling is the free calcium ion concentration often …

In most application problems, the exact values of the input parameters are unknown, but the
intervals in which these values lie can be determined. In such problems, the dynamics of the …

Real-life scenario modeling with mathematics is very important nowadays. Depending upon
system behavior, it may also model discrete systems in several cases. In discrete system …