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Numerical research of nonlinear system of fractional Volterra-Fredholm integral-differential equations via Block-Pulse functions and error analysis

机译:通过块脉冲函数和误差分析的分数Volthtra-Fredholm积分微分方程非线性系统的数值研究及误差分析

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摘要

In this study, a numerical scheme for approximating the solutions of nonlinear system of fractional-order Volterra-Fredholm integral-differential equations (VFIDEs) has been proposed. This method is based on the orthogonal functions defined over [0, 1) combined with their operational matrices of integration and fractional-order differentiation. The main characteristic behind this approach is that it reduces such problems to a linear system of algebraic equations. In addition the error analysis of the system is investigated in detail. Lastly, several numerical examples are presented to test the effectiveness and feasibility of the given method. (C) 2018 Elsevier B.V. All rights reserved.
机译:在本研究中,已经提出了一种用于近似分数阶Voltra-Fredholm积分 - 微分方程(VFIDES)的非线性系统解的数值方案。 该方法基于在[0,1)上定义的正交功能,与其集成和分数级分化的操作矩阵相结合。 这种方法背后的主要特征是它对代数方程的线性系统进行了降低了这些问题。 此外,详细研究了系统的误差分析。 最后,提出了几个数值例子以测试给定方法的有效性和可行性。 (c)2018年elestvier b.v.保留所有权利。

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