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Identifying Singularity-Free Spheres in the Position Workspace of Semi-regular Stewart Platform Manipulators

机译:在半常规斯图尔特平台操纵器的位置工作空间中识别奇点球形

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This paper presents a method to compute the largest sphere inside the position-workspace of a semi-regular Stewart platform manipulator, that is free of gain-type singularities. The sphere is specific to a given orientation of the moving platform, and is centred at a designated point of interest. The computation is performed in two parts; in the first part, a Computer Algebra System (CAS) is used to derive a set of exact symbolic expressions, which are then used further in a purely numerical manner for faster computation. The method thus affords high computation speed, while retaining the exactness and generic nature of the results. The numerical results are validated against those obtained from an established numerical algebraic geometry tool, namely, Bertini, and are illustrated via an example.
机译:本文介绍了一种方法来计算半常规斯图尔特平台机械手的位置工作空间内的最大球体,即没有增益型奇点。球体特定于移动平台的给定取向,并以指定的兴趣点为中心。计算分为两部分;在第一部分中,使用计算机代数系统(CAS)来导出一组精确的符号表达式,然后以纯粹的数值方式进一步使用,以便更快地计算。因此,该方法提供高计算速度,同时保留结果的精确性和普通性。根据已建立的数值代数几何工具,即Bertini获得的那些,验证数值结果,并通过示例说明。

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