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首页> 外文期刊>Journal of Vibration and Acoustics >Optimization Based Identification of the Dynamic Properties of Linearly Viscoelastic Materials Using Vibrating Beam Technique
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Optimization Based Identification of the Dynamic Properties of Linearly Viscoelastic Materials Using Vibrating Beam Technique

机译:基于振动梁技术的基于优化的线性粘弹性材料动力学特性识别

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Sandwich structures with viscoelastic core and metal face sheets are increasingly used in automotive industry to significantly reduce the amplitude of vibration and noise radiation. Several experimental methods such as dynamic mechanical analysis (DMA) and vibrating beam technique (VBT) are used to characterize the dynamic properties of viscoelastic materials as a function of frequency and temperature. This paper investigates the use of a free-free beam setup, as an alternative solution to the classical clamped-free VBT, for a better control of the effect of boundary conditions on the laminated steel specimen. The new setup is developed in combination with a frequency response function based optimization method, to automatically derive the dynamic properties of viscoelastic core materials and generate their master curves. A solver based on the normal mode superposition method, considering the added mass effect of the impedance head, is used in the cost function of the optimization approach. The sandwich model is based on the Ross-Kerwin-Ungar equation, and the four-parameter fractional derivative model is used in conjunction with the Williams-Landel-Ferry equation to describe the frequency and temperature dependent behavior of the viscoelastic material. The master curves are a direct result of the optimization process. Several applications are described to assess the performance of the present method. In particular, a systematic comparison with both the classical VBT and DMA (when available) is presented.
机译:具有粘弹性芯和金属面板的三明治结构在汽车工业中越来越多地用于显着降低振动和噪声辐射的幅度。动态力学分析(DMA)和振动梁技术(VBT)等几种实验方法用于表征粘弹性材料随频率和温度变化的动态特性。本文研究了自由自由光束设置的使用,以作为经典自由自由VBT的替代解决方案,以更好地控制边界条件对叠层钢试样的影响。结合基于频率响应函数的优化方法来开发新设置,以自动导出粘弹性芯材的动力学特性并生成其主曲线。在优化方法的成本函数中,考虑到阻抗头的附加质量效应,使用基于正态叠加法的求解器。三明治模型基于Ross-Kerwin-Ungar方程,并且四参数分数阶导数模型与Williams-Landel-Ferry方程结合使用来描述粘弹性材料的频率和温度相关行为。主曲线是优化过程的直接结果。描述了几种应用来评估本方法的性能。特别是,提出了与经典VBT和DMA(如果有)的系统比较。

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