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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part K: Journal of Multi-body Dynamics >Equations of motion of planar mechanical systems based on particle dynamics and a recursive algorithm
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Equations of motion of planar mechanical systems based on particle dynamics and a recursive algorithm

机译:基于粒子动力学和递归算法的平面机械系统运动方程

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摘要

In the present study, the equations of motion for planar mechanical systems that consist of interconnected rigid bodies with common types of kinematic joint are derived on the basis of particle dynamics and a recursive approach. The system of rigid bodies is replaced by a dynamically equivalent constrained system of particles. Then, for the resulting equivalent system of particles, the concepts of linear and angular momenta are used to generate the equations of motion without either introducing any rotational coordinates or distributing the external forces and force couples over the particles. For an open-loop system, the equations of motion are generated recursively along the open chains. For a closed-loop system, the system is transformed to open chains by cutting suitable kinematic joints with the addition of cut-joint kinematic constraints. Examples of multibranch closed-loop systems are chosen to demonstrate the generality and simplicity of the proposed method.
机译:在本研究中,基于粒子动力学和递归方法,推导了由相互连接的刚体和常见运动学类型组成的平面机械系统的运动方程。刚体系统由动态等效的受约束的粒子系统代替。然后,对于所得的等效粒子系统,使用线性和角动量的概念来生成运动方程,而无需引入任何旋转坐标或在粒子上分布外力和力偶。对于开环系统,运动方程是沿着开链递归生成的。对于闭环系统,通过切割适当的运动学关节并添加切割运动学约束,将系统转换为开放链。选择多分支闭环系统的例子来证明所提出方法的一般性和简单性。

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