In this work, we present a numerical approach based on the shifted Legendre polynomials
for solving a class of fractional optimal control problems. The derivative is described in the …

In order to describe the photothermal dynamic behavior of viscoelastic semiconductor
materials, the authors of this work propose a fractional modification of the Kelvin-Voigt type …

This paper provides a numerical technique for evaluating the approximate solution of
fractional optimal control problems with the Caputo‐Fabrizio (CF) fractional integro …

In this paper, we design a new computational algorithm for solving fractal–fractional optimal
control and variational problems. To attain the proposed goal, we exert Pell–Lucas …

This paper introduces a new, highly accurate model for periodic fractional optimal control
problems (PFOCPs) based on Riemann–Liouville and Caputo fractional derivatives (FDs) …

This paper aims to derive the mathematical model of modified heat conduction by utilizing
the Goufo-Caputo fractional operator in an infinite-length cylinder subjected to various time …

In this research article, we present an optimization algorithm aimed at finding the optimal
solution for nonlinear 2-dimensional fractional optimal control problems that arise from …

Nonorthogonal polynomials have many useful properties like being used as a basis for
spectral methods, being generated in an easy way, having exponential rates of …

This paper presents an efficient numerical method for solving fractional optimal control
problems using an operational matrix for a fractional wavelet. Using well-known formulae …

This work deals with the variable-order Caputo-Riesz (VO-CR) time-space fractional
Schrödinger equations with the help of the Pell discretization method. For the first step, we …