期刊文献+

用广义多项式展式法作转子轴承系统的动力分析 被引量:3

GENERALIZED POLYNOMIAL EXPANSION METHOD FOR DYNAMIC ANALYSIS OF ROTOR-BEARING SYSTEMS
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摘要 采用广义多项式展式法求解一个带柔性轴承的Timoshenko梁模型的转子系统的动态特性,轴承的交叉刚度与交叉阻尼、转轴的横向剪切应变能、系统的旋转惯性和陀螺耦合效应都得到了充分考虑。两个典型算例验证了该法的正确性与有效性,该法还与有限元法作了比较,大大节省了计算机CPU运行时间。 Timoshenko beam model is considered to solve dynamic characteristics and unbalanced response of a rotor system with a flexible shaft and rigid disks supported by non-conservative flexible bearings using a technique called the generalized polynomial expansion method(GPEM).Cross-coupled stiffness and damping coefficients of bearings,transverse shear strain energy,rotary inertia and gyroscopic effects of the system are taken in consideration.Typical numerical examples show the correctness and the efficiency of GPEM by comparing its results with those using the finite element method(FEM).Especially,it is shown that comparing with FEM,GPEM saves a great deal of computer CPU time.
出处 《振动与冲击》 EI CSCD 北大核心 2006年第6期35-38,共4页 Journal of Vibration and Shock
关键词 转子轴承系统 广义多项式展式法 Timoshenko梁模型 LAGRANGE方程 rotor-bearing systems,generalized polynomial expansion method,Timoshenko beam model,Lagrange equations
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参考文献7

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同被引文献16

  • 1缪红燕,高金吉,徐鸿.转子系统瞬态不平衡响应的有限元分析[J].振动与冲击,2004,23(3):1-4. 被引量:41
  • 2吴晖,张晓荣,王云.基于R iccati传递矩阵法的传动系统动态特性分析[J].南昌大学学报(工科版),2006,28(1):35-37. 被引量:4
  • 3Xiang Jiawei,He Zhengjia,Chen Xuefeng.THE CONSTRUCTION OF WAVELET-BASED TRUNCATED CONICAL SHELL ELEMENT USING B-SPLINE WAVELET ON THE INTERVAL[J].Acta Mechanica Solida Sinica,2006,19(4):316-326. 被引量:7
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  • 7Ouyang, H. and M. Wang, Dynamics of a Rotating Shaft Subject to a Three-Directional Moving Load [ J ]. Journal of Vibration and Acoustics, 2007,129 (3) :386 - 389.
  • 8Huang, Y.M. and M.L. Yang, Dynamic analysis of a rota- ting beam subjected to repeating axial and transverse forces for simulating a lathing process[ J]. International Journal of Mechanical Sciences, 2009,51 ( 3 ) : 256 - 268.
  • 9E1-Saeidy, F. M. A. , Finite-Element Dynamic Analysis of a Rotating Shaft with or without Nonlinear Boundary Condi- tions Subject to a Moving Load [ J ]. Nonlinear Dynamics, 2000,21 (4) :377 - 408.
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