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A More General Mobility Criterion for Parallel Platforms

机译:适用于并行平台的更通用的移动性标准

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摘要

This contribution presents a more general mobility criterion applicable to parallel platforms, unlike previously employed mobility criteria based on the well-known Kutzbach-Grübler criterion that often fails to provide the correct number of degrees of freedom of parallel manipulators, the mobility criterion introduced in this contribution provides the correct number of degrees of freedom for a wider class of parallel manipulators. Furthermore, the analysis provides insight into why the criteria based on the Kutzbach-Grübler criterion often fails. Moreover, the recently developed criterion computes the passive degrees of freedom in parallel platforms and the mobility of some classes of kinematically defficient parallel platforms. Finally, it is important to note that this criterion is based on an analysis of the subalgebras of the Lie algebra, se(3), also known as screw algebra, of the Euclidean group, SE(3). Moreover, it should be emphasized that, unlike other attempts to develop a criterion, the criterion developed in this contribution does not require any consideration of reciprocal screws. As is common in many areas of kinematics, the criterion presented here can be also obtained by an analysis of the subgroups of the Euclidean group.
机译:这种贡献提出了适用于并行平台的更通用的移动性标准,这与以前基于众所周知的Kutzbach-Grübler标准所采用的移动性标准不同,该标准通常无法提供正确数量的并行机械手自由度,在此引入了移动性标准。贡献为更广泛的并联机械手类别提供了正确的自由度数。此外,该分析提供了对为什么基于Kutzbach-Grübler准则的准则经常失败的见解。此外,最近开发的标准计算了并行平台中的被动自由度以及某些运动学效率较低的并行平台的移动性。最后,重要的是要注意,该标准是基于欧氏群SE(3)的Lie代数se(3)(也称为螺杆代数)的子代数的分析。此外,应该强调的是,与其他尝试制定标准的尝试不同,此贡献中制定的标准不需要考虑互惠螺钉。正如在运动学的许多领域中常见的那样,此处介绍的标准也可以通过分析欧几里得组的子组来获得。

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