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A Reproducing Kernel Method for Solving Systems of Integro-differential Equations with Nonlocal Boundary Conditions

机译:具有非识别边界条件的积分微分方程求解系统的再现核方法

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摘要

The aim of this paper is to present a reproducing kernel method for solving system of integro-differential equations with nonlocal boundary conditions. The solution obtained by using the present method takes the form of a convergent series with easily computable components. The analysis of convergence shows that the approximate solution and its derivatives converge to the exact solution and its derivatives, respectively. The numerical examples are given to demonstrate the accuracy of the present method. Results obtained by using the present method are compared with those of the exact solution of each example and are found to be in good agreement.
机译:本文的目的是呈现具有非局部边界条件的积分微分方程求解系统的再现核方法。 通过使用本方法获得的溶液采用易于计算的组件的收敛系列的形式。 收敛分析表明,近似解及其衍生物分别会聚到精确的溶液及其衍生物。 给出了数值例子来证明本方法的准确性。 通过使用本方法获得的结果与每个示例的精确解决方案的结果进行比较,并且发现与良好的一致性。

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