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The Feasible Transition Graph: Encoding Topology and Manipulation Constraints for Multirobot Push-Planning

机译:可行的转换图:对多摩托推型规划的拓扑和操作约束进行编码和操纵约束

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Planning for multirobot manipulation in dense clutter becomes particularly challenging as the motion of the manipulated object causes the connectivity of the robots' free space to change. This paper introduces a data structure, the Feasible Transition Graph (FTG), and algorithms that solve such complex motion planning problems. We define an equivalence relation over object configurations based on the robots' free space connectivity. Within an equivalence class, the homogeneous multirobot motion planning problem is straightforward, which allows us to decouple the problems of composing feasible object motions and planning paths for individual robots. The FTG captures transitions among the equivalence classes and encodes constraints that must be satisfied for the robots to manipulate the object. From this data structure, we readily derive a complete planner to coordinate such motion. Finally, we show how to construct the FTG in some sample environments and discuss future adaptations to general environments.
机译:随着操纵物体的运动导致机器人的自由空间改变的连接变化,致密杂波中的多机罗多操纵的规划变得特别具有挑战性。本文介绍了数据结构,可行的转换图(FTG)和解决这些复杂运动计划问题的算法。根据机器人的可用空间连接,我们定义了对对象配置的等价关系。在等价类中,同质的多摩托运动计划问题很简单,这使我们可以解耦构成可行的对象动作和为各个机器人的规划路径的问题。 FTG捕获等效类之间的转换,并编码必须满足机器人操纵对象的约束。从这种数据结构,我们易于推导出完整的计划者来协调这种运动。最后,我们展示了如何在一些示例环境中构建FTG,并讨论将来适应通用环境。

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