期刊文献+

旋转刚-柔耦合系统动力学及热冲击响应分析 被引量:2

Dynamics and Thermal Impact Response Analysis of the Hub and Beam Coupled System with Tip Mass
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摘要 利用FOAC模型理论,给出了大范围运动的大变形变截面柔性梁的位移描述,继而得到系统的机械能的高阶表述,然后基于广义Hamilton原理得到系统的动力学模型。系统模型考虑了柔性梁在不同方向的相互耦合影响,使得系统能够对较高速度的旋转刚柔耦合结构进行动力学仿真,避免了传统ZOAC模型对高速旋转柔性系统仿真结果发散的不足,从本质上分析了动力刚化作用。在此基础上,考虑热冲击对系统的动力学响应,包括梁两侧同等热冲击和不等温热冲击,为航天结构和热场环境救援机器人的动力学行为提供仿真模型。 Based on the first-order approximately coupled (FOAC) model, the displacement of the variable crosssection flexible beam with large overall motion and large deformation is derived. Then high-order expression of sys- tem mechanical energy is obtained. The dynamic model of the system is established based on the generalized Hamil- ton principle. Considering the axial-transverse coupling effect, the dynamic simulation of the higher speed system is carried out and the divergence of the simulation result of the higher speed system based on the zeroth-order approxi- mately coupled (ZOAC) model is avoided and the dynamic stiffening effect is analyzed essentially. Then the system dynamic response of thermal impact including symmetrical heat impact and nonsymmetrical heat impact is investiga- ted. The simulation model for the space structure and thermal environment rescue robot is also given. Finally, nu- merical simulation is done to indicate the effect of structure subjected to thermal impact and the utility of the model.
出处 《机械科学与技术》 CSCD 北大核心 2008年第10期1236-1241,共6页 Mechanical Science and Technology for Aerospace Engineering
基金 国家自然科学基金项目(10772147,10572119,10632030) 高校博士点基金项目(20070699028) 陕西省自然科学基金项目(2006A07) 大连理工大学工业装备结构分析国家重点实验室开放基金项目资助
关键词 多体动力学 刚-柔耦合 HAMILTON原理 有限元 热-弹耦合 dynamics thermal impact response analysis Hamilton principle
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参考文献8

  • 1Huang Y A, et al. An improved symplectic precise integration method for analysis of the rotating rigid-flexible coupled system [J]. Journal of Sound and Vibration, 2007, 299 ( 1 - 2 ) : 229 - 246
  • 2Cai G P, Hong J Z, Yang S X. Dynamic analysis of a flexible hub-beam system with tip mass[J].Mechanics Research Communications, 2005,32(2) : 173 - 190
  • 3黄永安,邓子辰.中心刚体-楔形梁-质点刚柔耦合系统动力学分析[J].计算力学学报,2007,24(1):14-19. 被引量:7
  • 4洪嘉振,蒋丽忠.柔性多体系统刚-柔耦合动力学[J].力学进展,2000,30(1):15-20. 被引量:42
  • 5李智勇,刘锦阳,洪嘉振.作平面运动的二维平面板的热耦合动力学问题[J].动力学与控制学报,2006,4(2):114-121. 被引量:9
  • 6Shabana A A. Flexible multibody dynamics: review of past and recent developments[J].Multibody System Dynamics, 1997,1 (2) :189 -222
  • 7Schiehlen W. Computational dymunics: theory and applications of multibody systems [ J ]. European Journal of Mechanics-A/Solids, 2006,25(4) :566 -594
  • 8Ryu J, Kim S S, Kim S S. A criterion on inclusion of stress stiffening effects in flexible multibody dynamic system simulation[J].Computer & Structure, 1997,62:1034 - 1048

二级参考文献16

  • 1[5]Hosseini-Tehrani P,Eslami MR.BEM analysis of thermal and mechanical shock in a two-dimensional finite domain considering coupled thermoelasticity.Engineering Analysis with Boundary Elements,1999,24:249~257
  • 2[6]Oguamanam DCD,Hansen JS,Heppler GR.Nonlinear Transient Response of Thermally Loaded Laminated Panels.Journal of Applied Mechanics,2004,71:49~56
  • 3[1]YOO H H,SHIH S H.Vibration analysis of rotating cantilever beams[J].Journal of Sound and Vibration,1988,212:807-828.
  • 4[2]YIGIT A,SCOTT R A,ULSOY A G.Flexural motion of a rotating beam attached to a rigid body[J].Journal of Sound and Vibration,1988,121:201-210.
  • 5[3]GUO P C,HONG J Z,SIMON X Y.Dynamic analysis of a flexible hub-beam system with tip mass[J].Mechanics Research Communications,2005,32(2):173-190.
  • 6[4]HUNAGUD S,SARKAR S.Problem of the dynamics of a cantilever beam attached to a moving base[J].Journal of Guidance,Control,and Dynamics,1989,12:438-441.
  • 7[5]VALEMBOIS R E,FISETTE P,SAMIN J C.Comparison of various techniques for modeling flexible beams in multibody dynamics[J].Nonlinear Dynamics,1997,12:367-397.
  • 8胡振东,上海力学,1997年,18卷,增刊,22页
  • 9Zhang D J,Mech Strut &Mach,1996年,24卷,313页
  • 10Zhang D J,Mech Struct Mach,1995年,23卷,419页

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