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AN ADAPTIVE NUMERICAL STRATEGYrnFOR THE MEDIUM-FREQUENCY ANALYSISrnOF HELMHOLTZ’S PROBLEM

机译:赫尔姆霍茨问题中频分析的自适应数值策略

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摘要

The variational theory of complex rays (VTCR) is a wave-based predictive numerical tool for medium-frequency problems. In order to describe the dynamic field variables within the substructures, this approach uses wave shape functions which are exact solutions of the governing differential equation. The discretized parameters are the number of substructures (h) and the number of wavebands (p) which describe the amplitude portraits. Its capability to produce an accurate solution with only a few degrees of freedom and the absence of pollution error make the VTCR a suitable numerical strategy for the analysis of vibration problems in the medium-frequency range. This approach has been developed for structural and acoustic vibration problems. In this paper, an error indicator which characterizes the accuracy of the solution is introduced and is used to define an adaptive version of the VTCR. Numerical illustrations are given.
机译:复射线的变分理论(VTCR)是用于中频问题的基于波的预测数值工具。为了描述子结构内的动态场变量,此方法使用波形函数,这些函数是控制微分方程的精确解。离散的参数是描述振幅肖像的子结构数(h)和波段数(p)。 VTCR能够产生仅需几个自由度的精确解决方案,并且不会造成污染误差,因此使其成为分析中频范围内振动问题的合适数值策略。已经针对结构和声学振动问题开发了这种方法。在本文中,引入了一个表征解决方案准确性的错误指示符,并用于定义VTCR的自适应版本。给出了数字图示。

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