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Preface

机译:前言

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摘要

Numerical methods to solve partial differential equations (PDE) play a major role in the engineering sciences and lead to effective developments in the technology of modern societies, mainly in the last decades. The acknowledgement of the importance of the numerical methods led to discussions on which is the best "numerical approach" to solve PDE problems. At the earlier stages of the development of numerical methods, finite element methods (FEM) showed some advantages over finite difference methods (FDM), and took the lead as a "general purpose solver" for PDEs. It has been clear, over the years, which idea of the FEM (or in fact, any other method) as the "general purpose solver" is outdated. In fact, it is quite easy to find simple problems where FEM performs poorly as compared with other methods.
机译:求解偏微分方程(PDE)的数值方法在工程科学中起着重要作用,并导致现代社会技术的有效发展,主要是在最近几十年中。人们认识到数值方法的重要性,导致人们讨论了哪种方法是解决PDE问题的最佳“数值方法”。在数值方法发展的早期阶段,有限元方法(FEM)优于有限差分方法(FDM),并作为PDE的“通用求解器”。多年来,很明显,将FEM(或实际上是任何其他方法)用作“通用求解器”的想法已经过时。实际上,与其他方法相比,查找FEM效果较差的简单问题非常容易。

著录项

  • 来源
  • 作者

    Carlos J.S. Alves;

  • 作者单位

    CEMA T and Department of Mathematics, Instituto Superior Tecnico, TULisbon, Portugal;

  • 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 工程数学;
  • 关键词

  • 入库时间 2022-08-17 13:08:50

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