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Kinematic Geometry Description of a Line With Four Positions and Its Application in Dimension Synthesis of Spatial Linkage

机译:具有四个位置的线的运动几何描述及其在空间连锁尺寸合成中的应用

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摘要

In the dimension synthesis of the spatial linkages, the geometric characteristics of floating links in mechanisms reveal the geometric relationship between the motion task and the dimensions of the mechanisms. In order to establish the kinematic geometry rules corresponding to the motion of the floating link, this paper transforms the kinematic problems of geometric elements on the floating link into geometric problems and uses the geometric procedure to solve the spatial linkages synthesis problem with four given positions. In a previous work, we have extracted the kinematic geometry rules of a line with two and three positions. However, as the number of task positions increases, the kinematic characteristics representing the position transformation become more complicated. The method proposed in this paper extends the previous work to four given positions and builds up the geometric relationships among the kinematic rules for two, three, and four positions. The establishment of this geometric relationship is helpful to unify the synthesis procedure of synthesis problems with different number of positions. After that, the two-plane projection system and the transformation of projection are introduced to establish a procedural graphical synthesis method.
机译:在空间连杆的尺寸合成中,机构中的浮动链路的几何特征揭示了运动任务与机构的尺寸之间的几何关系。为了建立对应于浮动链路运动的运动几何规则,本文将几何元素对浮动链接的运动问题转换为几何问题,并使用几何过程用四个给定位置来解决空间连接综合问题。在以前的工作中,我们提取了两个和三个位置的线的运动几何规则。然而,随着任务位置的数量增加,表示位置变换的运动特性变得更加复杂。本文提出的方法将先前的工作扩展到四个给定位置,并在两个,三个和四个位置构成运动规则之间的几何关系。这种几何关系的建立有助于统一合成问题的合成过程,利用不同数量的位置。之后,引入双面投影系统和投影的变换以建立程序图形合成方法。

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