期刊文献+

裂纹转子不平衡响应的有限元分析 被引量:2

THE ANALYSIS AND COMPUTATION OF THE UNBALANCE RESPONSE OF CRACKED ROTOR USING THE FINITE ELEMENT METHOD
下载PDF
导出
摘要 首先由应力强度因子积分得到含裂纹轴段单元体的刚度矩阵,继而建立了含裂纹转子系统的运动微分方程。通过数值计算得到含裂纹转子系统的振动特性随裂纹的开闭、随裂纹的位置及深度间的变化关系。选定对裂纹比较敏感、又能反映结构动力特性的不平衡响应轨道(轴心轨迹)作为诊断裂纹的依据,编制了不平衡响应计算和动力分析程序。仿真试验结果表明,本文的裂纹诊断的有限元分析方法是可行的,具有较高的精度。 In this paper,the unbalance response of cracked rotors are investigated and analysed using the finiteelement method. Firstly, authors derive the stiffness matrix of cracked shaft element from an integration of thestress intensity factors(SIF),and establish the differential equations of motion of all typical elements(parts)accord-ing to their structural characteristics,Secondly, by assembling these equations together,the differential equation ofmotion of the cracked rotor system is obtained. Finally,a dynamic analysis software in which the effect of crack istaken into consideration has been compiled. The unbalance response orbits computed by the programme are checkedby experiments,and the agreement is quite good.
机构地区 西北工业大学
出处 《机械强度》 CAS CSCD 北大核心 1995年第1期52-55,21,共5页 Journal of Mechanical Strength
关键词 裂纹 转子 有限元分析 cracked rotor,finite element method,unbalance response
  • 相关文献

同被引文献23

  • 1汤炳新,闻邦椿.裂纹转子动力特性的有限元分析[J].东北大学学报(自然科学版),1994,15(1):84-87. 被引量:3
  • 2何正嘉,訾艳阳等.机械设备非平稳信号的故障诊断原理及应用.北京:高等教育出版社,2001:1-7,66-77
  • 3Chaudhari T D, Maiti S T. A study of vibration of geometrically segmented beams with and without crack. International Journal of Solid and Structures, 2000; 37:761-779
  • 4Lele S P, Maiti S K. Modelling of transverse vibration of short beams for crack detection and measurement of crack extension. Journal of Sound and Vibration, 2002;257 (3): 559-583
  • 5Alam, Md Rabiul. Crack identification in an offshore structural frame through static substructuring and finite element method. Memorial University of Newfoundland, 2001
  • 6哈宽富.断裂物理基础.北京:科学出版社,2000:11-29
  • 7Kardestuncer H编.有限元法手册.诸德超等译.北京:科学出版社,1 996:545-597
  • 8Ma J X, Xue J J, YangS J, et al. A study of the construction and application of a Daubechies wavelet-based beam element. Finite Element in Analysis and Design,2003; 39 (10): 965-975
  • 9Dahmen W. Wavelet methods for PDEs-some recent developments. Journal of Computational and Applied Mathmatics, 2001; 128: 133- 185
  • 10Nandwada B P, Maiti S K. Detection of the location and size of a crack in stepped cantilever beams based on measurements of natural frequencies. Journal of Sound andVibration, 1997;203(3) :435-446

引证文献2

二级引证文献26

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部