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Two-dimensional wavelets operational method for solving Volterra weakly singular partial integro-differential equations

机译:求解Volterra弱奇异部分积分 - 微分方程的二维小波运算方法

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In this article, we discuss a method for finding an approximate solution of a class of two-dimensional linear Volterra weakly partial integro-differential equations. The operational matrices of integration, differentiation, and product are utilized to reduce the solution of the weakly partial integro-differential equation to the linear algebraic system of equations. Furthermore, some useful theorems are discussed to establish the convergence analysis of the proposed technique. Some numerical examples are solved by applying the presented scheme to show the effectiveness and applicability of the proposed scheme and also a comparison of error values between the two wavelets has been presented. Furthermore, some figures are plotted to demonstrate the error analysis of the proposed scheme. (C) 2019 Elsevier B.V. All rights reserved.
机译:在本文中,我们讨论了一种查找一类二维线性Volterra弱部分积分 - 微分方程的近似解的方法。 利用集成,分化和产品的操作矩阵来减少弱部分积分差分方程到方程的线性代数系统的解。 此外,讨论了一些有用的定理以建立所提出的技术的收敛性分析。 通过应用所提出的方案来解决所提出的方案的有效性和适用性,并且还提出了两个小波之间的误差值的比较来解决一些数值示例。 此外,绘制了一些图以证明所提出的方案的误差分析。 (c)2019 Elsevier B.v.保留所有权利。

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