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Error modeling and sensitivity analysis of a 3-P(Pa)S parallel type spindle head with parallelogram structure

机译:平行四边形结构的3-P(PA)S并联主轴头的误差建模与灵敏度分析

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摘要

The 3-P(Pa)S mechanism, based on the 3-Prismatic-Rotational-Spherical (PRS) mechanism, but with three of its revolution joints and passive links replaced by parallelogram structures, provides improved stiffness and better constraint of undesired Degree of Freedom (DOFs). The general method to establish the error model of a 3-P(Pa)S mechanism is simplifying it to a 3-PRS mechanism, which fails to account for the influence of the errors in the parallelogram structure. In this article, the error model of a spindle head based on 3-P(Pa)S mechanism was established. By projecting the structural errors of the parallelogram structure to the structural errors of a 3-PRS mechanism which is simplified from the 3-P(Pa)S mechanism, the errors of the parallelogram can be included into the model. Then, the projecting method was verified by an experiment on the spindle head to prove its correctness. Based on the error model, sensitivity analysis of the structural errors was carried out. According to the characteristic of the mechanism, two new sensitivity indexes, standardized signed local sensitivity index and standardized signed global sensitivity index, were proposed which can better reflect the influence of the structural errors on the end effector error and can also indicate whether some structural errors have similar or opposite influence on the end effector. Then, the most sensitive errors were derived and the sensitivity distribution within the workspace of the spindle head was analyzed. Additionally, two possible applications based on the sensitivity analysis were proposed to reduce the error of the spindle head.
机译:基于3棱镜旋转球形(PRS)机制的3-P(PA)机构,但是用三个旋转接头和被平行四边形结构取代的被动链路,提供了改善的刚度和更好的不需要限制自由(DOF)。建立3-P(PA)机构的误差模型的一般方法将其简化为3-PRS机制,其无法解释平行四边形结构中的误差的影响。在本文中,建立了基于3-P(PA)机制的主轴头的误差模型。通过将平行四边形结构的结构误差投影到从3-P(PA)S机制简化的3-PRS机制的结构误差,平行四边形的误差可以包括在模型中。然后,通过主轴头的实验验证了突出方法,以证明其正确性。基于误差模型,进行了结构误差的灵敏度分析。根据机制的特征,提出了两个新的灵敏度指标,标准化签名的局部敏感性指数和标准化的签名的全局敏感指数,这可以更好地反映结构误差对末端效应误差的影响,并且还可以指示一些结构错误吗?对末端效应器具有类似或相反的影响。然后,分析了最敏感的错误,并分析了主轴头的工作空间内的灵敏度分布。另外,提出了基于灵敏度分析的两个可能的应用来减少主轴头的误差。

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