首页> 外文期刊>The Journal of the Acoustical Society of America >Response to 'Comment on `Modal analysis of a structure in a compressible fluid using a finite element/boundary element approach' ' [J. Acoust. Soc. Am. 102, 2445–2447 (1997)]
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Response to 'Comment on `Modal analysis of a structure in a compressible fluid using a finite element/boundary element approach' ' [J. Acoust. Soc. Am. 102, 2445–2447 (1997)]

机译:响应“关于“使用有限元/边界元方法对可压缩流体中的结构进行模态分析”的评论” [J. co Soc。上午。 102,2445–2447(1997)]

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The authors thank Professors Pathak and Jalihal for their interest in our paper describing an iterative approach to estimating the in-water modal frequencies of a structure in a compressible fluid. Because of the requirement that the mode of interest remain uncoupled when the structure is submerged, the method is limited to nondimensional wave numbers, ka, of much less than one. In their Letter, Pathak and Jalihal showed that the method does not converge for some configurations of a piston in an infinite baffle, even though the in-water modal frequency is less than one. It is proposed that the lack of convergence is a result of the ideal nature of the piston problem. The particular configurations for which the method does not converge have one common characteristic. This is that the ka value corresponding to the in vacuo modal frequency is large, even though the final in-water ka is less than one. For these configurations, the radiation loading at the in vacuo frequency, which is the starting point for the iterative procedure, is dominated not by the radiation mass, but by the radiation damping. For realistic structures whose low-order modes remain uncoupled after submergence, the radiation mass is dominant at both the in vacuo and in-water modal frequencies. The proposed method is based on the assumption that this is the case, and was shown to be efficient and accurate for several modes of three multi-modal structures. Although it is believed that the piston variations presented by Pathak and Jalihal are outside of the realm of realistic structures, it will be shown that it is possible to achieve convergence to an accurate solution with a simple modification to the iterative procedure.
机译:作者感谢Pathak和Jalihal教授对我们的论文感兴趣,他们描述了一种迭代方法来估计可压缩流体中结构的水模态频率。由于要求将感兴趣的模式在结构浸入水中时保持解耦,因此该方法仅限于远小于1的无量纲波数ka。 Pathak和Jalihal在他们的信中指出,即使在水中的模态频率小于1,该方法也无法收敛于无限挡板中的某些活塞构造。提出缺乏收敛是活塞问题的理想性质的结果。该方法不收敛的特定配置具有一个共同的特征。这是即使最终的水中ka小于1,与真空模态频率相对应的ka值也很大。对于这些配置,在真空频率下的辐射负载(这是迭代过程的起点)不是由辐射质量决定的,而是由辐射衰减决定的。对于低阶模态在浸没后仍不耦合的现实结构,辐射质量在真空模态频率和水中模态频率均占主导。所提出的方法是基于这种情况的假设,并且对于三种多模态结构的几种模态,该方法被证明是高效且准确的。尽管人们相信,帕萨克(Pathak)和贾利哈尔(Jalihal)提出的活塞变化超出了实际结构的范围,但可以证明,只需对迭代过程进行简单的修改,就可以实现收敛到准确的解决方案。

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