Energy radiation transfer model of sandwich coupled plate

被引:0
|
作者
Dai C. [1 ]
Zhong Q. [1 ]
Huang J.A. [1 ]
Wang S. [1 ]
Chen H. [1 ]
机构
[1] CAS Key Laboratory of Mechanical Behavior and Design of Materials, Department of Modern Mechanics, University of Science and Technology of China, Hefei
来源
关键词
energy density; energy transfer coefficient; power flow; radiative energy transfer method ( RETM); sandwich plate;
D O I
10.13465/j.cnki.jvs.2023.09.010
中图分类号
学科分类号
摘要
Here, the radiative energy transfer method ( RETM) was extended to sandwich coupled plate model. The vibration governing equation of sandwich plate was derived,and the wave propagation characteristic parameters of the structure were obtained. Based on the wave theory, the energy transfer coefficient of sandwich coupled plate was derived. According to the energy density control equation, kernel functions of energy density and power flow intensity were obtained. According to Huygens principle, energy inside structure could be obtained by superposition of the direct field energy of real source radiation and the reflected field energy of boundary virtual source. The intensity of boundary virtual source was obtained by solving the second kind of Fredholm integral equation. The numerical example results obtained using this model were compared with those obtained using modal superposition and power flow analysis (PFA) to verify the correctness and accuracy of the established model. The energy density and power flow distribution characteristics of L-type sandwich coupled plate were obtained by solving this problem. © 2023 Chinese Vibration Engineering Society. All rights reserved.
引用
收藏
页码:86 / 94and144
相关论文
共 12 条
  • [1] ZHANG Tie-liang, DING Yun-liang, JIN Hai-bo, Comparative analysis of equivalent models for honeycomb sandwich plates, Chinese Journal of Applied Mechanics, 28, pp. 275-282, (2011)
  • [2] ZHAO Xiao-chun, LI Xiang-ning, LI Kai, Et al., Analysis and optimization of the vibration characteristics of sandwich plates, Chinese Journal of Ship Research, 8, pp. 46-51, (2013)
  • [3] Langle R S., On the vibrational conductivity approach to high frequency dynamics for two-dimensional structural components[J], Journal of Sound and Vibration, 182, 4, pp. 637-657, (1995)
  • [4] Park D H, Hong S Y, Kil H G., Power flow model of flexural waves in finite orthotropic plates, Journal of Sound and Vibration, 264, 1, pp. 203-224, (2003)
  • [5] Park D H, Hong S Y, Kil H G, Et al., Power flow models and analysis of in-plane waves in finite coupled thin plates, Journal of Sound and Vibration, 244, 4, pp. 651-668, (2001)
  • [6] YOU Jin, LI Hong-guang, MENG Guang, Random energy finite element analysis of coupled plate structure, Journal of Vibration and Shock, 28, 11, pp. 43-46, (2009)
  • [7] Le Bot A., A vibroacoustic model for high frequency analysis, Journal of Sound and Vibration, 211, 4, pp. 537-554, (1998)
  • [8] Zhong Q, Chen H, Le Bot A., Radiative energy transfer model for finite anisotropic plates, Journal of Sound and Vibration, 497, 4, (2021)
  • [9] Le Bot A., Comparison of vibrational conductivity and radiative energy transfer methods, Journal of Sound and Vibration, 283, 1, pp. 135-151, (2004)
  • [10] Le Bot A., Energy transfer for high frequencies in built-up structures[J], Journal of Sound and Vibration, 250, 2, pp. 247-275, (2002)