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Application of an accelerated boundary-based mesh-free method to two-dimensional problems in potential theory

机译:基于加速边界的无网格方法在势理论中的二维问题中的应用

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摘要

The boundary node method (BNM) is a boundary-only meshfree method based on boundary integral equations (BIE). One drawback of the usual BNM, however, is that it typically requires much more computer time than the usual boundary element method (BEM). The multipole method (MM) has been demonstrated, in the context of the n body problem, and the BEM, to greatly accelerate these methods while still maintaining sufficient accuracy. The present paper explores, for the first time, a coupling of the BNM with the MM (called the BNMM) in the context of 2-D potential theory. Numerical results (for selected problems) from the BNM are compared with those from the BNMM with regard to accuracy and computational efficiency.
机译:边界节点方法(BNM)是基于边界积分方程(BIE)的仅边界无网格方法。但是,常规BNM的一个缺点是,与常规边界元素方法(BEM)相比,它通常需要更多的计算机时间。在n体问题和BEM的背景下,已经证明了多极方法(MM),可以大大加速这些方法,同时仍保持足够的精度。本文首次探讨了二维势能理论中BNM与MM的耦合(称为BNMM)。在准确性和计算效率方面,将BNM的数值结果(针对选定的问题)与BNMM的数值结果进行了比较。

著录项

  • 来源
    《Computational Mechanics》 |2003年第6期|240-249|共10页
  • 作者单位

    Department of Theoretical and Applied Mechanics Kimball Hall Cornell University;

    Sibley School of Mechanical and Aerospace Engineering Upson Hall Cornell University;

    Department of Theoretical and Applied Mechanics Kimball Hall Cornell University;

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  • 正文语种 eng
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