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Jacobian matrix factorization and singularity analysis of a parallel robot

机译:并行机器人的雅可比矩阵分解和奇异性分析

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摘要

In this paper, an approach for Jacobian matrix factorization for parallel robots, is presented. The parallel robot is considered as a multi robot system, with k serial robots (the parallel robot segments) moving a common load (the mobile platform). The proposed approach is based on an extension of global formalism developed by Fijany and applied for serial robots. The computational efficiency of the proposed methodology is shown on The C5 parallel robot in comparison with a classical approach. The Jacobian matrix factorization of the C5 parallel robot is used for the singularity study. This approach allows a determination of the singular configurations for all the positions (in translation and rotation) of the end effector.
机译:本文提出了一种并行机器人雅可比矩阵分解的方法。并行机器人被视为多机器人系统,其中k个串行机器人(并行机器人段)移动共同的负载(移动平台)。提议的方法基于Fijany开发的全球形式主义的扩展,并应用于串行机器人。与经典方法相比,C5并行机器人上显示了所提出方法的计算效率。 C5并行机器人的雅可比矩阵分解用于奇异性研究。这种方法可以确定末端执行器所有位置(在平移和旋转中)的奇异配置。

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