| 作大范围空间运动柔性梁的刚-柔耦合动力学 |
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| 引用本文： | 刘锦阳,李彬,洪嘉振. 作大范围空间运动柔性梁的刚-柔耦合动力学[J]. 力学学报, 2006, 38(2): 276-282 |
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| 作者姓名： | 刘锦阳 李彬 洪嘉振 |
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| 作者单位： | 上海交通大学工程力学系,上海,200030;上海交通大学工程力学系,上海,200030;上海交通大学工程力学系,上海,200030 |
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| 基金项目： | 国家自然科学基金资助项目（10472066,10372057）. |
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| 摘 要： | 研究带中心刚体的作大范围空间运动梁的刚-柔耦合动力学问题．从精确的应变-位移关系式出发，在动力学变分方程中，考虑了横截面转动的惯性力偶和与扭转变形有关的弹性力的虚功率，用速度变分原理建立了考虑几何非线性的空间梁的刚-柔耦合动力学方程，用有限元法进行离散．通过对空间梁系统的数值仿真研究扭转变形和截面转动惯量对系统动力学性态的影响．
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| 关 键 词： | 柔性梁 作大范围空间运动 刚-柔耦合动力学 几何非线性 截面转动惯量 扭转变形 |
| 文章编号： | 0459-1879（2006）02-0276-07 |
| 收稿时间： | 2005-03-15 |
| 修稿时间： | 2005-09-01 |
Rigid-flexible coupling dynamics of a flexible beam with three-dimensional |
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| Liu Jinyang,Li Bin,Hong Jiazhen. Rigid-flexible coupling dynamics of a flexible beam with three-dimensional[J]. chinese journal of theoretical and applied mechanics, 2006, 38(2): 276-282 |
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| Authors: | Liu Jinyang Li Bin Hong Jiazhen |
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| Affiliation: | Department of Engineering Mechanics, Shanghai Jiaotong University, Shanghai 200030, China |
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| Abstract: | In this paper, the modeling theory of rigid-flexible coupling dynamics of a flexible beam with threedimensional large overall motion is studied. Based on the precise strain-displacement relation, the rigid-flexible coupling dynamic equations are derived using the velocity variational principle, in which the virtual power of the torsion force and the inertial torque of the beam element are included and the geometric nonlinearity is taken into account. Finite element method is employed for discretization. Simulation of a spatial beam system is used to show the influence of torsion and cross section rotary inertia on the dynamic performance of the system. Conservation of energy in case of free motion is shown to verify the proposed nonlinear model. It is shown that the torsion deformation influences not only the axial angular velocity of the hub, but also the lateral angular velocity of the hub and the bending deformation of the beam. |
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| Keywords: | flexible beam three-dimensional large overall motion rigid-flexible coupling dynamics geometric nonlinearity cross section rotary inertia torsion |
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