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A Null-Space Analysis Method for Solving Bilinear Equations in Kinematic Synthesis of Planar and Spherical Dyads

机译:求解平面和球形二元运动合成求解双线性方程的零空间分析方法

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Many problems in kinematic synthesis of mechanisms and robots lead naturally to systems of bilinear equations in design parameters. Such systems are typically solved using well-known methods for solutions of systems of polynomial equations, e.g., Dialytic Elimination, Grobner bases, and Polynomial Continuation. This paper presents a new null-space analysis method for solving a system of bilinear equations in the context of kinematic synthesis of planar and spherical four-bar linkages. The resulting algorithm is simple, efficient and is applicable to the problem of synthesizing both planar and spherical mechanisms and robot manipulators with revolute and prismatic joints. Numerical examples are given to illustrate the effectiveness of the algorithm.
机译:机构和机器人的运动合成中的许多问题自然地引入了设计参数中的双线性方程的系统。 通常使用众所周知的多项式方程溶液,例如透析消除,Grobner碱和多项式延续解决这些系统。 本文提出了一种新的空间分析方法,用于在平面和球形四杆键的运动合成的背景下求解双线性方程系统。 得到的算法简单,高效,适用于用旋转和棱镜接头合成平面和球形机构和机器人操纵器的问题。 给出了数值例子来说明算法的有效性。

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