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Sampling based motion planning with reachable volumes: Application to manipulators and closed chain systems

机译:基于采样的运动规划可到达卷:适用于机械手和封闭链系统

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Reachable volumes are a geometric representation of the regions the joints of a robot can reach. They can be used to generate constraint satisfying samples for problems including complicated linkage robots (e.g. closed chains and graspers). They can also be used to assist robot operators and to help in robot design.We show that reachable volumes have an O(1) complexity in unconstrained problems as well as in many constrained problems. We also show that reachable volumes can be computed in linear time and that reachable volume samples can be generated in linear time in problems without constraints. We experimentally validate reachable volume sampling, both with and without constraints on end effectors and/or internal joints. We show that reachable volume samples are less likely to be invalid due to self-collisions, making reachable volume sampling significantly more efficient for higher dimensional problems. We also show that these samples are easier to connect than others, resulting in better connected roadmaps. We demonstrate that our method can be applied to 262-dof, multi-loop, and tree-like linkages including combinations of planar, prismatic and spherical joints. In contrast, existing methods either cannot be used for these problems or do not produce good quality solutions.
机译:可达的卷是机器人关节可以达到的区域的几何表示。它们可用于产生满足样本的约束,以解决包括复杂的连杆机器人(例如封闭链和刺刀)。它们还可用于协助机器人运营商并帮助机器人设计。我们表明可达的卷具有在不受约束的问题中的O(1)复杂性以及许多受限制的问题。我们还表明可到达的卷可以在线性时间计算,并且可以在没有约束的情况下在线性时间中生成可达体积样本。我们通过终端效应器和/或内部接头进行了实验验证了可达的体积采样。我们表明,由于自碰撞,可达的体积样本不太可能无效,使得可达的体积采样明显更高的尺寸问题。我们还表明,这些样本比其他样品更容易连接,导致更好的连接路线图。我们证明,我们的方法可以应用于262-DOF,多环和树状连杆,包括平面,棱柱形和球形接头的组合。相比之下,现有方法无法用于这些问题,或者不会产生良好的质量解决方案。

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