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Geometric approach to the accuracy analysis of a class of 3-DOF planar parallel robots

机译:一类三自由度平面并联机器人精度分析的几何方法

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摘要

Parallel robots are increasingly being used in industry for precise positioning and alignment. They have the advantage of being rigid, quick, and accurate. With their increasing use comes a need to develop a methodology to compare different parallel robot designs. However no simple method exists to adequately compare the accuracy of parallel robots. Certain indices have been used in the past such as dexterity, manipulability and global conditioning index, but none of them works perfectly when a robot has translational and rotational degrees of freedom. In a direct response to these problems, this paper presents a simple geometric approach to computing the exact local maximum position error and local maximum orientation error, given actuator inaccuracies. This approach works for a class of three-degree-of-freedom planar fully-parallel robots whose maximal workspace is bounded by circular arcs and line segments and is free of singularities. The approach is illustrated on three particular designs.
机译:并行机器人在工业中越来越多地用于精确定位和对齐。它们具有刚性,快速和准确的优势。随着它们的越来越多的使用,需要开发一种方法来比较不同的并行机器人设计。但是,不存在简单的方法来充分比较并行机器人的精度。过去已经使用了某些指标,例如灵巧性,可操纵性和全局条件指标,但是当机器人具有平移和旋转自由度时,它们都无法完美工作。为了直接解决这些问题,本文提出了一种简单的几何方法,可在给定执行器不准确的情况下计算出精确的局部最大位置误差和局部最大方向误差。这种方法适用于一类三自由度平面完全平行机器人,其最大工作空间受圆弧和线段限制,并且没有奇异点。在三种特定设计中说明了该方法。

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