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Unified Kinematics and Singularity Analysis of a Metamorphic Parallel Mechanism With Bifurcated Motion

机译:分叉运动变态并联机构的统一运动学和奇异性分析

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This paper introduces a new metamorphic parallel mechanism consisting of four reconfigurable rTPS limbs. Based on the reconfigurability of the reconfigurable Hooke (rT) joint, the rTPS limb has two phases while in one phase the limb has no constraint to the platform, in the other it constrains the spherical joint center to lie on a plane. This results in the mechanism to have ability of reconfiguration between different topologies with variable mobility. Geometric constraint equations of the platform rotation matrix and translation vector are set up based on the point-plane constraint, which reveals the bifurcated motion property in the topology with mobility 2 and the geometric condition with mobility change in altering to other mechanism topologies. Following this, a unified kinematics limb modeling is proposed considering the difference between the two phases of the reconfigurable rTPS limb. This is further applied for the mechanism modeling and both the inverse and forward kinematics is analytically solved by combining phases of the four limbs covering all the mechanism topologies. Based on these, a unified singularity modeling is proposed by defining the geometric constraint forces and actuation forces in the Jacobian matrix with their change in the variable topologies in terms of constraint screws. Analysis of workspace with singularity distribution is carried out using this model and corresponding singularity loci are obtained with special singular configurations illustrated.
机译:本文介绍了一种新的变态并行机制,该机制由四个可重新配置的rTPS分支组成。基于可重构Hooke(rT)关节的可重构性,rTPS肢体有两个阶段,而在一个阶段中,肢体对平台没有约束,在另一个阶段中,它将球体关节中心约束在一个平面上。这导致该机制具有在具有可变迁移率的不同拓扑之间重新配置的能力。基于点平面约束,建立了平台旋转矩阵和平移矢量的几何约束方程,揭示了移动性为2的拓扑结构中的分叉运动性质,以及随着其他机构拓扑的变化,移动性发生变化的几何条件。在此之后,考虑到可重构rTPS肢体的两个阶段之间的差异,提出了统一的运动肢体建模。这进一步适用于机构建模,并且通过组合涵盖所有机构拓扑的四个分支的阶段来解析求解正向和反向运动学。在此基础上,通过定义雅可比矩阵中的几何约束力和致动力,并根据约束螺钉改变变量拓扑结构,提出了统一的奇异模型。使用该模型对具有奇异性分布的工作空间进行了分析,并通过图示的特殊奇异配置获得了相应的奇异性位点。

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