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Solving a system of linear Volterra integral equations using the new reproducing kernel method

机译:用新的再生核方法求解线性Volterra积分方程组

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In this paper, we present a new numerical technique to obtain the approximation solution for linear Volterra integral equations of the second kind based on reproducing kernel theory. The approximation solution is expressed by n-term summation of reproducing kernel functions. The merit of the new method includes (1) it is easy to implement this method; (2) high accuracy. The numerical examples compared with other methods show that the new method is more efficient.
机译:在本文中,我们基于再现核理论,提出了一种新的数值技术来获得第二类线性Volterra积分方程的近似解。近似解由再现核函数的n项求和表示。新方法的优点包括:(1)易于实现。 (2)精度高。数值算例与其他方法的比较表明,该新方法效率更高。

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