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摘要

This special issue of Engineering Analysis with Boundary Elements is dedicated to the development of Boundary Element Methods (BEM) and other Mesh Reduction Methods (MRM) for the modelling and analysis of inhomogeneous solids. As such, it contains papers authored by well-known researchers in the field. The interest is mainly focused on problems described by linear or nonlinear differential equations with variable coefficients, reflecting the response of solids nowadays classified as Functionally Graded Materials (FGM). Although the BEM is a robust computational tool for static and dynamic analysis of linear problems when the fundamental solution of the governing operator is available, the method practically becomes inefficient when a general fundamental solution cannot be established or when it is difficult to process it numerically. Such cases arise in the analysis of the response of inhomogeneous bodies. Many techniques have been developed to overcome this problem and at the same time maintain the pure boundary character of the BEM, thus rendering it an established, excellent modern computational tool for solving problems in engineering praxis and for investigating the general response of physical systems.
机译:本期《带边界元素的工程分析》专刊致力于边界元素方法(BEM)和其他网格简化方法(MRM)的开发,以用于非均质实体的建模和分析。因此,它包含该领域知名研究人员撰写的论文。人们的兴趣主要集中在具有可变系数的线性或非线性微分方程描述的问题上,这些问题反映了当今归类为功能梯度材料(FGM)的固体的响应。虽然BEM是在控制算子的基本解可用时用于线性和静态分析的动态分析的强大计算工具,但是当无法建立通用基本解或难以对其进行数值处理时,该方法实际上变得效率低下。在分析非均质物体时会出现这种情况。已经开发出许多技术来克服这个问题,同时保持BEM的纯边界特性,从而使其成为解决工程实践中的问题以及研究物理系统的一般响应的成熟,出色的现代计算工具。

著录项

  • 来源
    《Engineering analysis with boundary elements》 |2008年第12期|995-996|共2页
  • 作者

  • 作者单位
  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

  • 入库时间 2022-08-17 13:08:49

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