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Optimal design of self-aligning robot gripper jaws.

机译:自对准机器人抓爪的优化设计。

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Although grippers play a key role in automated manufacturing, they are commonly designed by human trial-and-error. Design is complicated when the initial resting pose of the part differs from the orientation desired for assembly. This dissertation presents a minimalist algorithmic approach to designing grippers that align parts. The idea is to arrange contacts on two parallel jaws so that the part is aligned in the vertical (gravitational) plane as the jaws are closed.; We consider jaws, based on trapezoidal modules, that maximize contact between the gripper and the part at its desired final orientation. Given the n-sided 2D convex projection of an extruded polygonal part, we present an O(k2n 3 log n) numerical algorithm to design such jaws, where k is the number of sample points on each edge of the part. Our algorithm is based on several new functions that represent the mechanical and geometric properties of toppling, jamming, non-liftoff, accessibility, and form-closure.; After computing optimal jaw designs, an O(n log n) algorithm finds a tolerance class for jaws (specified as maximum and minimum material conditions). An Internet-based implementation is available for any Java-enabled web browser at www.ieor.berkeley.edu/∼goldberg/sa-gripper/. We apply this implementation to study circumstances under which jaw designs exist and give formal geometric conditions for a class of triangular parts. We also conduct physical experiments to verify our jaw designs and report sensitivity data.
机译:尽管grip纸牙在自动化制造中起着关键作用,但它们通常是由人为试错而设计的。当零件的初始静止姿势与组装所需的方向不同时,设计会很复杂。本文提出了一种用于设计对齐零件的夹具的极简算法方法。这个想法是在两个平行的钳口上安排接触,以便当钳口闭合时,零件在垂直(重力)平面上对齐。我们考虑基于梯形模块的钳口,该钳口可在所需的最终方向上最大化抓取器与零件之间的接触。给定一个挤压多边形零件的 n 面的二维凸投影,我们给出一个 O ((italic> k 2 < italic> n 3 log n )数值算法来设计这种下颚,其中 k 是每个边缘上的采样点数部分。我们的算法基于几个新功能,这些新功能代表了倾倒,卡纸,非提离,可及性和闭合形式的机械和几何特性。在计算出最佳的钳口设计之后, O n log n )算法找到钳口的公差等级(指定为最大和最小物料条件)。在www.ieor.berkeley.edu/~goldberg/sa-gripper/上,任何支持Java的Web浏览器都可以使用基于Internet的实现。我们将此实现应用于研究下颌设计存在的情况,并给出一类三角形零件的形式几何条件。我们还将进行物理实验,以验证我们的颌骨设计并报告敏感性数据。

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