Numerical solution of fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions via Chebyshev wavelet method-Reference-Cited by-同舟云学术

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Numerical solution of fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions via Chebyshev wavelet method

Published:2018-09-20 Issue:2 Volume:96 Page:436-456
ISSN:0020-7160
Container-title:International Journal of Computer Mathematics
language:en
Short-container-title:International Journal of Computer Mathematics

Author:

Zhou Fengying¹,Xu Xiaoyong¹

Affiliation:

1. School of Science, East China University of Technology, Nanchang, People's Republic of China

Funder

National Natural Science Foundation of China

Youth Science Foundation of Jiangxi Province

Science and Technology Project of Jiangxi Provincial Education Department

Publisher

Informa UK Limited

Subject

Applied Mathematics,Computational Theory and Mathematics,Computer Science Applications

Link

https://www.tandfonline.com/doi/pdf/10.1080/00207160.2018.1521517

Reference27 articles.

1. New Wavelets Collocation Method for Solving Second-Order Multipoint Boundary Value Problems Using Chebyshev Polynomials of Third and Fourth Kinds

2. Solution of fractional differential equations by using differential transform method

3. A Method for Solving Fredholm Integral Equations of the First Kind Based on Chebyshev Wavelets

4. Chebyshev wavelets approach for nonlinear systems of Volterra integral equations

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1. Application of fractional-order Fibonacci wavelets to solve variable-order fractional partial differential equations;Recent Trends in Fractional Calculus and Its Applications;2024

2. Chebyshev Collocation Method for the Fractional Fredholm Integro-Differential Equations;Journal of New Theory;2023-06-30

3. Numerical solution method for multi-term variable order fractional differential equations by shifted Chebyshev polynomials of the third kind;Alexandria Engineering Journal;2022-07

4. A wavelet-based novel technique for linear and nonlinear fractional Volterra–Fredholm integro-differential equations;Computational and Applied Mathematics;2022-02-19

5. Studying the thermal analysis of rectangular cross section porous fin: A numerical approach;COMPUT METHODS DIFFE;2022

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