In many dynamic processes, the fractional differential operators not only appear as discrete
fractional, but they also possess a continuous nature in a sense that their order is distributed …

A new approach to finding the approximate solution of distributed-order fractional optimal
control problems (DO FOCPs) is proposed. This method is based on Fibonacci wavelets …

This paper studies a numerical approach based on generalized fractional-order Chebyshev
wavelets for solving distributed-order fractional optimal control problems (DO-FOCPs). The …

The aim of this article is to investigate an efficient computational method for solving
distributed‐order fractional optimal control problems. In the proposed method, a new …

The method of radial basis functions (RBFs) is a method of scattered data interpolation that
has many applications in different fields. Based on the RBFs approach, two simple and …

Fractional order derivatives and integrals are infinite-dimensional operators and non-local in
time. Currently, the researchers are working on the solution of the fractional optimal control …

In this paper, a numerical method using Münzt–Legendre wavelets for distributed-order
fractional optimal control problems (DO-FOCPs) is presented. We first give an exact formula …

The present paper aims to get through a class of fractional optimal control problems
(FOCPs). Furthermore, the fractional derivative portrayed in the Caputo sense through the …

The study suggests employing Euler wavelets to provide a precise and effective
computational approach for certain fractional optimal control problems. The primary …

Fractional calculus relates with derivatives, integrals, and differential equations of order not
integers. The Bernoulli Differential Equation is a form of the first-order ordinary differential …