An improved series expansion method of frequency response function under medium and high frequency excitations

被引:0
|
作者
Wei Ning
Jun Wang
Jing-Hui Zhang
机构
[1] Xi’an Jiaotong University,School of Aerospace
关键词
Structural dynamic analysis; Frequency response function; Modal superposition method; Power series expansion; High frequency excitation;
D O I
暂无
中图分类号
学科分类号
摘要
In view of the computational divergence in the series expansion method of frequency response function under medium and high frequency excitations, a new improved algorithm for dynamics system response is proposed. Structural modes are divided into available low order modes and truncated high order modes. The frequency response function of truncated high order modes is expanded by the application of Taylor series on the basis of power series expansion and modal superposition method. According to the coupling characteristics between low order and high order modes to mass and stiffness matrices, the contribution of truncated high order modes to the frequency response function is expressed as the low order mode matrix and system matrix. The present method considers the relation between structure frequency and excitation frequency. The results show that the improved algorithm expands the series expansion method to the range of medium and high frequency excitations, and the calculation accuracy of the frequency response function is improved under the incomplete modal conditions. Numerical results validate that this method is feasible and has good convergence.
引用
收藏
页码:11 / 15
页数:4
相关论文
共 50 条
  • [1] An improved series expansion method of frequency response function under medium and high frequency excitations
    Ning, Wei
    Wang, Jun
    Zhang, Jing-Hui
    [J]. INTERNATIONAL JOURNAL OF MECHANICS AND MATERIALS IN DESIGN, 2010, 6 (01) : 11 - 15
  • [2] Improved frequency response function measurements for random noise excitations
    Schoukens, J
    Rolain, Y
    Pintelon, R
    [J]. IMTC/97 - IEEE INSTRUMENTATION & MEASUREMENT TECHNOLOGY CONFERENCE: SENSING, PROCESSING, NETWORKING, PROCEEDINGS VOLS 1 AND 2, 1997, : 749 - 753
  • [3] Improved frequency response function measurements for random noise excitations
    Schoukens, J
    Rolain, Y
    Pintelon, R
    [J]. IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 1998, 47 (01) : 322 - 326
  • [4] Estimating Rotational Frequency Response Function Using Mode Expansion and Frequency Response Function Synthesis Method
    Mirza, W. I. I. Wan Iskandar
    Rani, M. N. Abdul
    Yunus, M. A.
    Stancioiu, D.
    Shripathi, V
    [J]. INTERNATIONAL JOURNAL OF AUTOMOTIVE AND MECHANICAL ENGINEERING, 2021, 18 (02) : 8738 - 8750
  • [5] A power series expansion method based on frequency response function matrix for sensitivity analysis of viscously damped system
    Shen, Jingfang
    Diao, Yuxian
    [J]. 2017 3RD INTERNATIONAL CONFERENCE ON ENERGY, ENVIRONMENT AND MATERIALS SCIENCE (EEMS 2017), 2017, 94
  • [6] An improved series expansion method on the multi-frequency analysis of acoustic boundary element
    MIAO Yuyue
    LI Tianyun
    ZHU Xiang
    GUO Wenjie
    [J]. Chinese Journal of Acoustics, 2016, 35 (03) : 241 - 254
  • [7] An Improved Series Expansion Method to Accelerate the Multi-Frequency Acoustic Radiation Prediction
    Zhang, Qunlin
    Mao, Yijun
    Qi, Datong
    Gu, Yuanyuan
    [J]. JOURNAL OF COMPUTATIONAL ACOUSTICS, 2015, 23 (01)
  • [8] IMPROVED ESTIMATION OF FREQUENCY-RESPONSE FUNCTION
    PARK, Y
    [J]. MODAL ANALYSIS-THE INTERNATIONAL JOURNAL OF ANALYTICAL AND EXPERIMENTAL MODAL ANALYSIS, 1994, 9 (02): : 99 - 110
  • [9] An Improved Method for Estimating the Frequency Correlation Function
    Chelli, Ali
    Patzold, Matthias
    [J]. 2012 IEEE WIRELESS COMMUNICATIONS AND NETWORKING CONFERENCE (WCNC), 2012, : 1054 - 1059
  • [10] Structural parameters identification using improved normal frequency response function method
    Kim, Kyu-Sik
    Kang, Yeon June
    Yoo, Jeonghoon
    [J]. MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2008, 22 (08) : 1858 - 1868