• CN:11-2187/TH
  • ISSN:0577-6686

›› 2011, Vol. 47 ›› Issue (20): 135-140.

• 论文 • 上一篇    下一篇

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粘弹性阻尼材料动态力学性能温度谱模型

张针粒;李世其;朱文革   

  1. 华中科技大学机械科学与工程学院
  • 发布日期:2011-10-20

Temperature Spectrum Model of Dynamic Mechanical Properties for Viscoelastic Damping Materials

ZHANG Zhenli;LI Shiqi;ZHU Wenge   

  1. School of Mechanical Science and Engineering, Huazhong University of Science and Technology
  • Published:2011-10-20

摘要: 粘弹性阻尼材料的动态力学性能通常以时温叠加得到的频率谱主曲线表征,而时温叠加过程需要测量多个温度下的频率谱,难以保证试验条件的一致性。为此,由时温叠加原理,提出频率谱—温度谱镜像关系的数学形式。基于频率谱五参数分数微分模型,提出粘弹性阻尼材料的动态力学性能温度谱六参数分数微分模型,简称温度谱模型。所提模型能直接利用动态机械分析的试验结果,对于损耗模量和损因子具有对称性或非对称性的情形均适用。温度谱模型的参数具有明确的物理含义,推导温度谱模型参数的初值公式,并给出参数辨识步骤。不同材料在不同测试条件下的动态机械分析试验表明,所提模型可较好地表征粘弹性阻尼材料动态力学性能随温度的变化。

关键词: 动态机械分析, 力学性能, 温度, 粘弹性

Abstract: The dynamic mechanical properties of viscoelastic damping materials are usually represented by the master curve (MC) in the frequency domain. In order to construct a MC, multiple frequency spectrums must be tested, in which case it’s difficult to maintain the same test conditions. A mathematical form of the mirror relationship between the temperature spectrum and frequency spectrum is suggested according to the time-temperature superposition principle. Based on the five-parameter fractional derivative frequency spectrum model, a six-parameter fractional derivative temperature spectrum model of dynamic mechanical properties, temperature spectrum model for short, is established for viscoelastic damping materials. The proposed model can directly use the results of dynamic mechanical analysis (DMA), and is applicable whether the loss modulus and loss factor are symmetrical or asymmetrical. The six parameters in the model all have clear physical meanings, and some formulas are derived to obtain their initial values, which can be refined by the suggested parameter identification procedure. DMA tests using different materials under different experimental conditions show that, the proposed model can satisfactorily describe the dynamic mechanical properties of viscoelastic damping materials at various temperatures.

Key words: Dynamic mechanical analysis, Mechanical properties, Temperature, Viscoelasticity

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