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SYNTHESIS OF SPHERICAL FOUR-BAR MECHANISMS USING SPHERICAL KINEMATIC MAPPING

机译:使用球形运动映射的球形四杆机构的合成

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Designing a spherical four-bar mechanism that guides a coupler system through five given orientations is an old and well known problem. Here we use kinematic mapping to solve the problem. We investigate the constraint surface belonging to a spherical RR-chain and solve the problem in the newly defined kinematic design space. The algorithm results in RR-chains which pairwise combined give the synthesized four-bars. It is remarkable that with this method the univariate polynomial can be computed completely general without specifying the parameters of the problem with numerical values. Furthermore for the first time an example with six real RR-chains is given. These can be combined to 30 real four-bars that move the coupler system through the five given precision points.
机译:设计通过五个给定方向引导耦合器系统的球形四条机制是一个旧的且众所周知的问题。在这里,我们使用运动映射来解决问题。我们研究了属于球形RR链的约束表面,并解决新定义的运动设计空间中的问题。该算法导致RR-Chains,成对组合给合成的四杆。在此方法中,可以完全将单变量多项式完全计算,而无需使用数值来指定问题的参数。此外,首次给出具有六个真实RR链的示例。这些可以组合到30个真实的四个条形,通过五个给定的精确点移动耦合器系统。

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