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Extrapolation of Discrete Multi-projection Methods for Fredholm Integral Equations of the Second Kind

机译:第二种弗雷霍姆积分方程的离散多投影方法的推断

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In this paper, we analyze the asymptotic error expansion for the approximation solution obtained by iterated discrete multi-projection methods for Fredhlom integral equations of the second kind. We show that under some smoothness conditions the approximation solution admits an error expansion in even powers of h beginning with term h4r to term h7r. Under these expansion, the order of convergence can be increased by two further powers of h by Richardson extrapolation.
机译:在本文中,我们分析了通过第二类Fredhlom积分方程的迭代离散多投影方法获得的近似解的渐近误差扩展。我们表明,在一些平滑条件下,近似解甚至在H 4R 术语H 7r 中甚至是H的均匀误差扩展。在这些扩展下,Richardson推断的两种进一步的H级可以增加收敛顺序。

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