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A Tetrahedron Approach for a Unique Closed-Form Solution of the Forward Kinematics of Six-dof Parallel Mechanisms with Multiconnccted Joints

机译:四面体方法求解具有多连接点的六自由度并联机构的正向运动学的唯一闭合形式解

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This article presents a new formulation approach that uses tetrahedral geometry to determine a unique closed-form solution of the forward kinematics of six-dof parallel mechanisms with multiconnected joints. For six-dof parallel mechanisms that have been known to have eight solutions, the proposed formulation, called the Tetrahedron Approach, can find a unique closed-form1 solution of the forward kinematics using the three proposed Tetrahedron properties.while previous methods to solve the forward kinematics involve complicated algebraic manipulation of the matrix elements of the orientation of the moving platform, or closed-loop constraint equations between the moving and the base platforms, the Tetrahedron Approach piles up tetrahedrons sequentially to directly solve the forward kinematics. Hence, it allows significant abbreviation in the formulation and provides an easier systematic way of obtaining a unique closed-form solution.
机译:本文介绍了一种新的公式化方法,该方法使用四面体几何来确定具有多个连接关节的六自由度并联机构的正向运动学的唯一闭合形式解。对于已知具有八个解的六自由度并联机构,建议的公式称为四面体方法,可以使用三个建议的四面体特性找到正向运动学的唯一闭合形式1解。运动学涉及运动平台的方向的矩阵元素的复杂代数运算,或者运动平台和基础平台之间的闭环约束方程式,四面体方法顺序堆积四面体以直接求解正向运动学。因此,它允许在配方中使用明显的缩写,并为获得独特的封闭形式解决方案提供了更简单的系统方法。

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