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Symmetrical characteristics of the workspace for spatial parallel mechanisms with symmetric structure

机译:具有对称结构的空间并联机构的工作空间对称性

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摘要

The fact that symmetry of a spatial parallel mechanism can be directly mapped into the workspace of the end-effector is defined as a strengthened theorem and is proved by utilizing the group theory. If the order of the symmetry group of the mechanism structure is n, then the searching range can be reduced to 1 of the initial one. This can lead to significant reductions of the computation task and time because only a fraction of the workspace may need to be investigated for a symmetric mechanism, the merits of which are especially obvious if discretization algorithms are used. Firstly, the symmetry mapping from the mechanism structure into the workspace is generalized in a much more extension by a group theoretical proof. And then, examples are presented to illustrate the applications of this research result in reducing the searching tasks of the reachable workspace of an end-effector. The strengthened theorem herein will be adapted to all symmetry cases and will be most useful for the conceptual design of spatial parallel mechanisms, particularly for those with complicated symmetries.
机译:可以将空间平行机构的对称性直接映射到末端执行器的工作空间中的事实被定义为加强定理,并通过使用群论得到了证明。如果机构结构的对称组的顺序为n,则搜索范围可以减小到初始范围的1 / n。这可以导致计算任务和时间的显着减少,因为对于对称机制可能只需要研究工作空间的一小部分,如果使用离散化算法,则其优点尤其明显。首先,通过一组理论证明,从机构结构到工作空间的对称映射得到了更大的扩展。然后,通过实例说明该研究成果在减少末端执行器可到达工作空间的搜索任务中的应用。本文中的增强定理将适用于所有对称情况,并且对于空间并行机制的概念设计特别有用,尤其是对于那些具有复杂对称性的机制。

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