[PDF][PDF] Application of fractional differential equation in economic growth model: A systematic review approach
Application of fractional differential equation in economic growth model: A systematic review
approach Page 1 AIMS Mathematics, 6(9): 10266–10280. DOI: 10.3934/math.2021594 …
approach Page 1 AIMS Mathematics, 6(9): 10266–10280. DOI: 10.3934/math.2021594 …
Analytical solution of pantograph equation with incommensurate delay
J Patade, S Bhalekar - Physical Sciences Reviews, 2017 - degruyter.com
Pantograph equation is a delay differential equation (DDE) arising in electrodynamics. This
paper studies the pantograph equation with two delays. The existence, uniqueness, stability …
paper studies the pantograph equation with two delays. The existence, uniqueness, stability …
Iterative solution of the fractional Wu-Zhang equation under Caputo derivative operator
In this study, we employ the effective iterative method to address the fractional Wu-Zhang
Equation within the framework of the Caputo Derivative. The effective iterative method offers …
Equation within the framework of the Caputo Derivative. The effective iterative method offers …
A discretization approach for the nonlinear fractional logistic equation
M Izadi, HM Srivastava - Entropy, 2020 - mdpi.com
The present study aimed to develop and investigate the local discontinuous Galerkin
method for the numerical solution of the fractional logistic differential equation, occurring in …
method for the numerical solution of the fractional logistic differential equation, occurring in …
[PDF][PDF] An Efficient Computational Method for Differential Equations of Fractional Type.
M Turkyilmazoglu - CMES-Computer Modeling in Engineering & …, 2022 - cdn.techscience.cn
An effective solution method of fractional ordinary and partial differential equations is
proposed in the present paper. The standard Adomian Decomposition Method (ADM) is …
proposed in the present paper. The standard Adomian Decomposition Method (ADM) is …
Solving the economic growth acceleration model with memory effects: An application of combined theorem of Adomian decomposition methods and Kashuri–Fundo …
The primary purpose of this study is to solve the economic growth acceleration model with
memory effects for the quadratic cost function (Riccati fractional differential equation), using …
memory effects for the quadratic cost function (Riccati fractional differential equation), using …
[PDF][PDF] Approximate analytical solutions of Newell-Whitehead-Segel equation using a new iterative method
J Patade, S Bhalekar - World Journal of Modelling and Simulation, 2015 - researchgate.net
The Newell-Whitehead-Segel equation is an important model arising in fluid mechanics.
Various researchers worked on approximate solution of this model by using different …
Various researchers worked on approximate solution of this model by using different …
On solving fractional logistic population models with applications
SS Ezz-Eldien - Computational and Applied Mathematics, 2018 - Springer
The current manuscript focuses on solving fractional logistic population models (FLPMs).
The spectral tau method is developed for solving FLPMs with shifted Jacobi polynomials as …
The spectral tau method is developed for solving FLPMs with shifted Jacobi polynomials as …
A comparative study of two Legendre-collocation schemes applied to fractional logistic equation
M Izadi - International Journal of Applied and Computational …, 2020 - Springer
In this work, two families of shifted-Legendre polynomials consist of fractional and non-
fractional basis functions are utilized to obtain approximate solutions of the fractional-order …
fractional basis functions are utilized to obtain approximate solutions of the fractional-order …
A robust iterative approach for space-time fractional multidimensional telegraph equation
Akshey, TR Singh - International Journal of Applied and Computational …, 2023 - Springer
The aim of the study is to analyze space-time fractional multidimensional telegraph equation
using a generalized transform method. Fractional derivative are considered in Liouville …
using a generalized transform method. Fractional derivative are considered in Liouville …