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Cycle Time based Multi-Goal Path Optimization for Redundant Robotic Systems

机译:基于冗余机器人系统的基于循环时间的多目标路径优化

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Finding an optimal path for a redundant robotic system to visit a sequence of several goal placements poses two technical challenges. First, while searching for an optimal sequence, infinitely many feasible configurations can be used to reach each goal placement. Second, obstacle avoidance has to be considered while optimizing the path from one goal placement to the next. Previous works focused on solving a discrete formulation of this optimization problem where only few configurations are used to represent each goal placement. We instead model it as a Traveling Salesman Problem with Neighborhoods (TSPN), where each neighborhood is defined as the set of the infinitely many configurations corresponding to the same goal placement. A solution procedure based on a Hybrid Random-key Genetic Algorithm (HRKGA) and bidirectional Rapidly-exploring Random Trees (biRRTs) is then proposed. Finally, experimental tests performed on a 7-Degree Of Freedom (DOF) industrial vision inspection system show that the proposed method is able to drastically reduce the cycle time currently required by the system.
机译:找到冗余机器人系统的最佳路径访问一系列几个目标展示位置构成了两个技术挑战。首先,在寻找最佳序列的同时,无限的许多可行配置可以用于达到每个目标放置。其次,必须考虑避免避免,同时从一个目标放置到下一个目标的路径。以前的作品专注于解决这种优化问题的离散制定,其中仅少量配置用于表示每个目标放置。相反,我们将其模拟其作为邻域(TSPN)的旅行推销员问题,其中每个邻域被定义为与相同的目标放置相对应的无限许多配置的集合。然后提出基于混合随机关键遗传算法(HRKGA)和双向探索随机树(BIRRTS)的解决方法。最后,对7度自由(DOF)工业视觉检查系统进行的实验测试表明,该方法能够大大减少系统目前所需的循环时间。

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