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GEOMETRIC SYNTHESIS AND ENUMERARTION OF THE FAMILY OF 3-DOF TRANSLATIONAL PARALLEL MANIPULATORS VIA THE SCREW THEORY

机译:螺旋理论的三自由度平移并联操纵器族的几何合成与计算

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摘要

In this paper, a systematic method based on the screw theory is proposed for the geometric synthesis of a family of 3-DoF translational parallel manipulators (TPMs). The theory of screws and reciprocal screws is employed for the analysis of the geometric conditions undergoing the different types of constraints for the TPMs. In terms of these established geometric conditions, limb structures that can be used for constructing TPMs are enumerated, and a number of novel TPMs including both symmetrical structure and asymmetrical structure are synthesized accordingly. On the other hand, some composite kinematic pairs are proposed. The involvement of these composite kinematic pairs into the limbs of a TPM greatly enlarges the family of the TPMs.
机译:本文提出了一种基于螺旋理论的系统方法,用于一类3-DoF平移并联操纵器(TPM)的几何合成。螺钉和往复螺钉的理论被用于分析承受TPM不同约束类型的几何条件。根据这些已建立的几何条件,列举了可用于构建TPM的肢体结构,并相应地合成了许多新颖的TPM,包括对称结构和非对称结构。另一方面,提出了一些复合运动学对。这些复合运动学对参与TPM的分支极大地扩大了TPM的家族。

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