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Matrix modeling of inverse dynamics of spatial and planar parallel robots

机译:空间和平面并行机器人逆动力学的矩阵建模

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摘要

Recursive matrix relations for kinematics and dynamics analysis of two known parallel mechanisms: the spatial 3-PRS and the planar 3-RRR are established in this paper. Knowing the motion of the platform, we develop first the inverse kinematical problem and determine the positions, velocities, and accelerations of the robot's elements. Further, the inverse dynamic problem is solved using an approach based on the principle of virtual work, and the results can be verified in the framework of the Lagrange equations with their multipliers. Finally, compact matrix equations and graphs of simulation for power requirement comparison of each of three actuators in two different actuation schemes are obtained. For the same evolution of the moving platform, the power distribution upon the three actuators depends on the actuating configuration, but the total power absorbed by the set of three actuators is the same, at any instant, for both driving systems. The study of the dynamics of the parallel mechanisms is done mainly to solve successfully the control of the motion of such robotic systems.
机译:本文建立了用于运动学和动力学分析的两种已知并行机制的递归矩阵关系:空间3-PRS和平面3-RRR。了解了平台的运动之后,我们首先研究运动学逆问题,然后确定机器人元素的位置,速度和加速度。此外,使用基于虚拟功原理的方法来解决逆动力学问题,并且可以在Lagrange方程及其乘数的框架中验证结果。最后,获得了紧凑矩阵方程和仿真图,用于比较两种不同驱动方案中的三个执行器的功率需求。对于移动平台的相同发展,三个致动器上的功率分配取决于致动配置,但对于任何一个驱动系统,这三个致动器组所吸收的总功率在任何时刻都是相同的。对并联机构动力学的研究主要是为了成功解决此类机器人系统的运动控制问题。

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