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Identification of Canonical Basis of Screw Systems Using General-Special Decomposition

机译:识别使用通用特殊分解螺杆系统的规范基础

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The theory of screws plays a fundamental role in the field of mechanisms and robotics. Based on the rank-one decomposition of positive semidefinite (PSD) matrices, this paper presents a new algorithm to identify the canonical basis of high-order screw systems. Using the proposed approach, a screw system can be decomposed into the direct sum of two subsystems, which are referred to as the general and special subsystems, respectively. By a particular choice of the general subsystem, the canonical basis of the original system can be obtained by the direct combination of the subsystems' principal elements. In the proposed decomposition, not only the canonical form of the screw system but also the corresponding distribution of all those possible base elements can be determined in a straightforward manner.
机译:螺钉理论在机械和机器人领域起着基础性作用。基于半正定(PSD)矩阵的秩一分解,提出了一种识别高阶螺旋系统正则基的新算法。利用所提出的方法,一个螺杆系统可以分解为两个子系统的直接和,这两个子系统分别被称为一般子系统和特殊子系统。通过对一般子系统的特定选择,可以通过子系统主元素的直接组合来获得原始系统的规范基。在所提出的分解中,不仅可以直接确定螺旋系统的标准形式,而且可以确定所有这些可能的基元的相应分布。

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