He’s homotopy perturbation method: An effective tool for solving a nonlinear system of two-dimensional Volterra–Fredholm integral equations
Author:
Publisher
Elsevier BV
Subject
Computer Science Applications,Modeling and Simulation
Reference23 articles.
1. A coupling method of a homotopy technique and a perturbation technique for non-linear problems;He;Internat. J. Non-Linear Mech.,2000
2. Homotopy perturbation method: a new non-linear analytical technique;He;Appl. Math. Comput.,2003
3. The homotopy perturbation method for non-linear oscillators with discontinuities;He;Appl. Math. Comput.,2004
4. Application of homotopy perturbation method to non-linear wave equations;He;Chaos Solitons Fractals,2005
5. Homotopy perturbation method for bifurcation of nonlinear problems;He;Int. J. Nonlinear Sci. Numer. Simul.,2005
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1. Legendre-Gauss-Lobatto collocation method for solving multi-dimensional systems of mixed Volterra-Fredholm integral equations;AIMS Mathematics;2023
2. Numerical solution of two dimensional stochastic Volterra–Fredholm integral equations via operational matrix method based on hat functions;SeMA Journal;2020-01-24
3. The impact of Legendre wavelet collocation method on the solutions of nonlinear system of two-dimensional integral equations;International Journal of Computer Mathematics;2019-11-27
4. A numerical method for solving a system of Volterra–Fredholm integral equations of the second kind based on the meshless method;Afrika Matematika;2018-05-09
5. Modified homotopy perturbation method for optimal control problems using the Padé approximant;Applied Mathematical Modelling;2016-08
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