In a fractional optimal control problem, the integer order derivative is replaced by a fractional
order derivative. The fractional derivative embeds implicitly the time delays in an optimal …

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 …

This paper presents a formulation and a numerical scheme for fractional optimal control
(FOC) for a class of distributed systems. The fractional derivative is defined in the Caputo …

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

We present a method to solve fractional optimal control problems, where the dynamic control
system depends on integer order and Caputo fractional derivatives. Our approach consists …

This paper presents a quadratic numerical scheme for a class of fractional optimal control
problems (FOCPs). The fractional derivative is described in the Caputo sense. The …

In this paper, a novel direct scheme to solve a set of time-delay fractional optimal control
problems is introduced. The method firstly uses a set of Dickson polynomials as basis …

In this work, Fractional Optimal Control Problem (FOCP) of a Distributed system is
investigated in cylindrical coordinates. Axis-symmetry naturally arises in the problem …

We introduce a formulation for the time‐optimal control problems of systems displaying
fractional dynamics in the sense of the Riemann‐Liouville fractional derivatives operator. To …

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 …