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Numerical damping of spurious oscillations: A comparison between the bulk viscosity method and the explicit dissipative Tchamwa-Wielgosz scheme

机译:杂散振荡的数值阻尼:体粘度法与显式耗散 Tchamwa-Wielgosz 方案的比较

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摘要

The use of Finite Element and Finite Difference methods of spatial and temporal discretization for solving structural dynamics problems gives rise to purely numerical errors. Among the many numerical methods used to damp out the spurious oscillations occurring in the high frequency domain, it is proposed here to analyse and compare the Bulk Viscosity method, which involves calculating the stresses, and a method recently presented by Tchamwa and Wielgosz, which is based on an explicit time integration algorithm. The 1-D study and the 2-D axisymmetric study on a bar subjected to compression and impact loads presented here show that the former method is insensitive to meshing irregularities, whereas the latter method is not. The Bulk Viscosity method was found to be sensitive, however, to the behavior of the material, contrary to the Tchamwa-Wielgosz method. Since comparisons of this kind are rather complex, a specific method of analysis was developed.
机译:使用有限元和有限差分的空间和时间离散化方法来求解结构动力学问题会产生纯粹的数值误差。在用于抑制高频域中发生的杂散振荡的众多数值方法中,这里建议分析和比较体积粘度方法,该方法涉及计算应力,以及 Tchamwa 和 Wielgosz 最近提出的基于显式时间积分算法的方法。本文介绍的对承受压缩和冲击载荷的钢筋的一维研究和二维轴对称研究表明,前一种方法对网格不规则性不敏感,而后一种方法则不敏感。然而,发现体积粘度法对材料的行为很敏感,这与 Tchamwa-Wielgosz 方法相反。由于这种比较相当复杂,因此开发了一种特定的分析方法。

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