首页> 外文期刊>Journal of Mechanisms and Robotics: Transactions of the ASME >Compositional Submanifolds of Prismatic-Universal-Prismatic and Skewed Prismatic-Revolute-Prismatic Kinematic Chains and Their Derived Parallel Mechanisms
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Compositional Submanifolds of Prismatic-Universal-Prismatic and Skewed Prismatic-Revolute-Prismatic Kinematic Chains and Their Derived Parallel Mechanisms

机译:棱柱普通棱柱形和偏振棱柱形旋转棱柱形运动链及其衍生的平行机制的组成子多元化

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The kinematic chains that generate the planar motion group in which the prismatic-joint direction is always perpendicular to the revolute-joint axis have shown their effectiveness in type synthesis and mechanism analysis in parallel mechanisms. This paper extends the standard prismatic-revolute-prismatic (PRP) kinematic chain generating the planar motion group to a relatively generic case, in which one of the prismatic joint-directions is not necessarily perpendicular to the revolute-joint axis, leading to the discovery of a pseudo-helical motion with a variable pitch in a kinematic chain. The displacement of such a PRP chain generates a submanifold of the Schoenflies motion subgroup. This paper investigates for the first time this type of motion that is the variable-pitched pseudo-planar motion described by the above submanifold. Following the extraction of a helical motion from this skewed PRP kinematic chain, this paper investigates the bifurcated motion in a 3-prismatic-universal-prismatic (PUP) parallel mechanism by changing the active geometrical constraint in its configuration space. The method used in this contribution simplifies the analysis of such a parallel mechanism without resorting to an in-depth geometrical analysis and screw theory. Further, a parallel platform which can generate this skewed PRP type of motion is presented. An experimental test setup is based on a three-dimensional (3D) printed prototype of the 3-PUP parallel mechanism to detect the variable-pitched translation of the helical motion.
机译:产生平面运动组的运动链,其中棱柱接合方向始终垂直于旋转接合轴的效果在平行机构中的型合成和机理分析中的有效性。本文将标准棱镜 - 旋转棱柱(PRP)运动链扩展到相对通用的情况下产生平面运动组,其中一个棱镜联合方向不一定垂直于旋转关节轴,导致发现在运动链中具有可变间距的伪螺旋运动。这种PRP链的位移产生了Schoenflies运动子组的子朊病毒。本文研究了这类运动的第一次,即由上述子纤维描述的可变倾斜伪平面运动。在从该偏斜的PRP运动链中提取螺旋运动之后,本文通过改变其配置空间中的有源几何约束来研究3-棱镜 - 普遍棱镜(PUP)并联机制中的分叉运动。本贡献中使用的方法简化了这种平行机构的分析,而无需诉诸深入的几何分析和螺杆理论。此外,呈现了可以产生这种偏斜PRP类型运动的并行平台。实验测试设置基于三维(3D)的3-PUP并联机构的印刷原型,以检测螺旋运动的可变倾斜平移。

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