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Effects of nearfield waves and phase information on the vibration analysis of curved beams

机译:近场波和相位信息对弯曲梁振动分析的影响

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At high frequencies, energy methods such as the statistical energy analysis and the power flow analysis have been popularly used to predict the averaged responses of vibro-acoustic subsystems. Usually, these energy methods ignore flexural nearfield components and phase information, mainly for simplicity. Such assumptions sometimes lead to an erroneous conclusion, in particular for complex structures and at medium frequencies around the Schroeder cutoff frequency. This paper deals with the effects of nearfield waves and phase information at medium to high frequencies by using the ray tracing method (RTM). A curved beam and a coupled beam system were chosen as test examples, which exhibit the typical mode conversion between various types of travelling waves. Propagation of longitudinal, flexural, and torsional waves was studied based on the Euler-Bernoulli beam theory. Analyses of the spatial distribution of vibrational energy quantities revealed that the conventional RTM could mimic the overall trend of the traveling wave solution. However, the results varied smoothly in space due to the neglect of wave interference. By considering the phase information, local fluctuations of vibration energy could be correctly described. It was confirmed that the flexural nearfield plays a significant role near boundaries and junctions. It was also shown that the accuracy of the analysis depends mainly on the modal overlap factor. Similar to other high frequency methods, the results become close to the traveling wave solutions as the modal overlap factor increases.
机译:在高频下,诸如统计能量分析和潮流分析之类的能量方法已广泛用于预测振动声子系统的平均响应。通常,这些能量方法主要是为了简化而忽略弯曲近场分量和相位信息。这样的假设有时会导致错误的结论,特别是对于复杂的结构以及在Schroeder截止频率附近的中等频率处。本文使用射线追踪法(RTM)处理中高频处的近场波和相位信息的影响。选择了弯曲梁和耦合梁系统作为测试示例,它们表现出各种类型的行波之间的典型模式转换。基于欧拉-伯努利梁理论研究了纵向波,弯曲波和扭转波的传播。对振动能量数量的空间分布的分析表明,常规RTM可以模拟行波解的总体趋势。但是,由于忽略了波干扰,结果在空间上平滑变化。通过考虑相位信息,可以正确描述振动能量的局部波动。可以确认,弯曲近场在边界和交界处起着重要作用。还表明分析的准确性主要取决于模态重叠因子。与其他高频方法相似,随着模态重叠因子的增加,结果变得接近行波解。

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