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Analytical Mobility Analysis of Bennett Linkage Using Geometric Algebra

机译:使用几何代数的Bennett联动分析迁移率分析

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It has been challenging to obtain an analytical or closed-form expression of the motion space of a Bennet linkage because it is over-constrained and has complex geometric conditions. This paper presents an analytical mobility analysis of the Bennet linkage using geometric algebra. Frist, the Bennet linkage is regarded as a 2-RR (R: revolute joint) parallel mechanism and the limb motion space is the join of two twists associated with the two revolute pairs. Then, the motion space of the output link of the Bennet linkage is obtained by using meet operator to calculate the intersection of the two limb motion space. Compared to the constrained screw-based method, the use of a meet operator results in fewer steps, thus simplifying the computation. This intersection presents an analytical or symbolic expression of the motion space of the Bennet linkage with straightforward geometric interpretations.
机译:获得本网网络链接的运动空间的分析或闭合形式表达一直具有挑战性,因为它被过度约束并且具有复杂的几何条件。 本文介绍了使用几何代数的本金联系的分析迁移率分析。 德里斯特,本金链接被视为2-RR(R:旋转关节)并行机制,肢体运动空间是与两个旋转对相关的两个曲折的连接。 然后,通过使用满足操作者来计算两个肢体运动空间的交叉来获得本网网络链路的输出链路的运动空间。 与受约束的基于螺杆的方法相比,使用满足操作员导致更少的步骤,从而简化计算。 该交叉点呈现出本网关连锁的运动空间的分析或象征表达,具有直接的几何解释。

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