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首页> 外文期刊>Shock and vibration >Dynamic Model and Vibration Power Flow of a Rigid-Flexible Coupling and Harmonic-Disturbance Exciting System for Flexible Robotic Manipulator with Elastic Joints
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Dynamic Model and Vibration Power Flow of a Rigid-Flexible Coupling and Harmonic-Disturbance Exciting System for Flexible Robotic Manipulator with Elastic Joints

机译:柔性关节柔性机械臂刚柔耦合与谐波干扰激励系统的动力学模型和振动功率流

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This paper investigates the dynamic of a flexible robotic manipulator (FRM) which consists of rigid driving base, flexible links, and flexible joints. With considering the motion fluctuations caused by the coupling effect, such as the motor parameters and mechanism inertias, as harmonic disturbances, the system investigated in this paper remains a parametrically excited system. An elastic restraint model of the FRM with elastic joints (FRMEJ) is proposed, which considers the elastic properties of the connecting joints between the flexible arm and the driving base, as well as the harmonic disturbances aroused by the electromechanical coupling effect. As a consequence, the FRMEJ accordingly remains a flexible multibody system which conveys the effects of rigid-flexible couple and electromechanical couple. The Lagrangian function and Hamilton’s principle are used to establish the dynamic model of the FRMEJ. Based on the dynamic model proposed, the vibration power flow is introduced to show the vibration energy distribution. Numerical simulations are conducted to investigate the effect of the joint elasticities and the disturbance excitations, and the influences of the structure parameters and motion parameters on the vibration power flow are studied. The results obtained in this paper contribute to the structure design, motion optimization, and vibration control of FRMs.
机译:本文研究了由刚性驱动基座,柔性连杆和柔性关节组成的柔性机器人操纵器(FRM)的动力学特性。考虑到耦合效应引起的运动波动,例如电动机参数和机械惯性,作为谐波扰动,本文研究的系统仍然是参数激励系统。提出了具有弹性接头的FRM的弹性约束模型(FRMEJ),该模型考虑了挠性臂与驱动基座之间的接头的弹性特性,以及机电耦合效应引起的谐波干扰。因此,FRMEJ因此仍然是一个灵活的多体系统,可传达刚柔耦合和机电耦合的作用。拉格朗日函数和汉密尔顿原理用于建立FRMEJ的动力学模型。在提出的动力学模型的基础上,引入了振动功率流,以显示振动能量的分布。通过数值模拟研究了接头弹性和扰动激励的影响,研究了结构参数和运动参数对振动能流的影响。本文获得的结果有助于FRM的结构设计,运动优化和振动控制。

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