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A note on a recent study of stabilized finite element computations for heat conduction

机译:关于热传导的稳定有限元计算的最新研究的注记

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摘要

In a recent paper studying finite element computation of heat transfer processes with dominant sources, for which the classical Galerkin method proves unstable, the authors conclude that Galerkin/least-squares (GLS) stabilization is insufficient while Galerkin-gradient/least-squares (GGLS) stabilization provides good results. It is the intention of this manuscript to correct these conclusions, that are based on a GLS method with a suboptimal parameter and on mislabelling a combined stabilized method as GGLS.
机译:在最近的研究占主导地位的传热过程的有限元计算(经典的Galerkin方法证明不稳定)的论文中,作者得出结论,Galerkin /最小二乘(GLS)稳定性不足,而Galerkin梯度/最小二乘(GGLS) )稳定效果良好。本文旨在纠正这些结论,这些结论基于具有次优参数的GLS方法,并且将组合的稳定方法错误标记为GGLS。

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  • 来源
    《Computational Mechanics》 |2002年第1期|63-65|共3页
  • 作者

    I. Harari; S. Frey; L. P. Franca;

  • 作者单位

    Department of Solid Mechanics Materials and Systems Tel Aviv University 69978 Ramat Aviv Israel;

    Laboratory of Computational and Applied Fluid Mechanics (LAMAC) Mechanical Engineering Department UFRGS Sarmento Leite No. 425 90050-170 Porto Alegre/RS Brazil;

    Department of Mathematics University of Colorado at Denver Denver CO 80217-3364 USA;

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