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Moving least squares collocation method for Volterra integral equations with proportional delay

机译:具有比例延迟的Volterra积分方程的移动最小二乘配置法

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摘要

In this work, we apply the moving least squares (MLS) method for numerical solution of Volterra integral equations with proportional delay. The scheme utilizes the shape functions of the MLS approximation constructed on scattered points as a basis in the discrete collocation method. The proposed method is meshless, since it does not require any background mesh or domain elements. An error bound is obtained to ensure the convergence and reliability of the method. Numerical results approve the efficiency and applicability of the proposed method.
机译:在这项工作中,我们将移动最小二乘(MLS)方法应用于具有比例延迟的Volterra积分方程的数值解。该方案利用离散点配置方法中基于散点构建的MLS近似的形状函数作为基础。所提出的方法是无网格的,因为它不需要任何背景网格或域元素。获得误差范围以确保该方法的收敛性和可靠性。数值结果证明了该方法的有效性和适用性。

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