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Discrete linear differential equations

机译:离散线性微分方程

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摘要

We propose new constructions of the approximate solutions of discrete linear differential equations and their inverse source problems. This is mainly based on a reproducing kernel Hilbert spaces approach where different types of spaces are naturally considered as a consequence of the method. Here, the major influence will be given by the Paley-Wiener and Sobolev spaces.
机译:我们提出了离散线性微分方程的近似解及其逆源问题的新构造。这主要基于重现内核的希尔伯特空间方法,其中自然地将不同类型的空间视为该方法的结果。在这里,主要的影响将由Paley-Wiener空间和Sobolev空间引起。

著录项

  • 来源
    《Analysis 》 |2012年第3期| p.181-198| 共18页
  • 作者单位

    Center for Research and Development in Mathematics and Applications 4Department of Mathematics University of Aveiro 3810-193 Aveiro Portugal;

    Tokyo Metropolitan University Department of Mathematics and Informa-tion Sciences 1-1 Minami-Ohsawa, Hachioji 194-0397, Tokyo, Japan;

    Center for Research and Development in Mathematics and Applications Department of Mathematics University of Aveiro 3810-193 Aveiro Portugal;

    Center for Research and Development in Mathematics and Applications Department of Mathematics University of Aveiro 3810-193 Aveiro Portugal;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    differential equation; reproducing kernel hilbert spaces; paley-wiener; sobolev spaces;

    机译:微分方程复制内核希尔伯特空间;淡灰色索波列夫空间;

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