This study presents the problem of spreading a disease that is not fatal in a population by
using the Morgan-voyce collocation method. The main aim of this paper is to find the exact …

In this article, a numerical technique for solving numerically the fractional‐order logistic
equation (FLE) is presented. The fractional‐order derivative of the studied problem is given …

In this paper, the classical collocation method has been revisited and modified by using the
Chebyshev polynomials for solving nonlinear differential equations. Linear and nonlinear …

In this work, we introduce a feasible and efficient method for solving weakly singular
fractional pantograph delay integro-differential equations. To implement the proposed …

The current manuscript is a step forward towards solving the generalized electrical circuit
models considered via the concept of Liouville–Caputo fractional operators with two orders …

In this work, we introduce a numerical method for solving nonlinear fractional system of Lane–
Emden type equations. The proposed technique is based on Dickson operational matrix of a …

This paper proposes a combined operational matrix approach based on Lucas and Taylor
polynomials for the solution of neutral type di erential equations with proportional delays …

The main purpose of this work is to provide a numerical approach for linear second-order
differential and integro-differential equations with constant delay. An algorithm based on the …

This study considers the space-time fractional partial differential equations with multi delays
under a unique formulation, proposing a numerical method involving advanced matrix …

In this study, we constitute the most general form of functional integro-differential equations
with functional delays. An inventive method based on Dickson polynomials with the …