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裂纹转子动力特性的有限元分析 被引量:3

Finite Element Analysis of Dynamic Behaviour of a Cracked Rotor
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摘要 针对现有的裂纹转子模型的一些缺陷,提出了较为合理的新的有限元模型,然后提出了采用谐波平衡法求解裂纹转子动力学方程的新方法.从而使裂纹转子动力特性的精确的定量分析成为可能. A new and more resonable model is presented for a cracked rotor by means of improving the old one withfinite element analysis. In addition. the harmonic balance method is applied first to the solution for dynamic equation setof a cracked rotor to enable its dynamic behaviour to be more accurate with effective monitoring and detection availableto cracks.
出处 《东北大学学报(自然科学版)》 EI CAS CSCD 1994年第1期84-87,共4页 Journal of Northeastern University(Natural Science)
关键词 裂纹 转子 动力特性 有限元分析 crack rotor finite element dynamic behaviour.
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参考文献2

  • 1张文,转子动力学理论基础,1990年
  • 2康卫泽,博士学位论文,1989年

同被引文献13

  • 1Dong J H. Vibration analysis of periodically timevarying rotor system with transverse crack[J] Mechanical Systems and Signal Processing, 2007, 21: 2 857--2 879.
  • 2Chan R K C, Lai T C. Digital simulation of a rotating shaft with a transverse crack[J]. Appl. Math. Modelling, 1995,19:411-420.
  • 3Gasch R. Dynamic behavior of the Laval rotor with a transverse crack [J]. Mechanical Systems and Signal Processing, 2008,22 : 790--804.
  • 4Sinou J J, Lee A W. A non-linear study of a cracked rotor[J]. European Journal of Mechanics A/Solids, 2007,26:152--170.
  • 5Papadopoulos C A. The strain energy release approach for modeling cracks in rotors : a state of the art review [J]. Mechanical Systems and Signal Processing, 2008,22:763--789.
  • 6Dim Arogonas A D, Papadopoulos C A. Vibration of cracked shaft in bending[J]. Journal of Sound and Vibration, 1983,91:583--593.
  • 7Zou J, Chen J, Niu J C, et al. Discussion on the local flexibility due to the crack in a cracked rotor system [J] Journal of Sound and Vibration, 2003,262 :365- 369.
  • 8Papadopoulos C A. Some comments on the calculation of the local flexibility of cracked shafts[J]. Journal. of Sound and Vibration, 2004,278:1 205-1 211.
  • 9陈予恕,曹登庆,黄文虎.近代机械非线性动力学与优化设计技术的若干问题[J].机械工程学报,2007,43(11):17-26. 被引量:10
  • 10钟万勰.板壳多变量变分原理[J].大连理工大学学报,1997,37(6):619-623. 被引量:3

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