2021
DOI: 10.1007/978-3-030-66723-8_15
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Synchronized Multi-arm Rearrangement Guided by Mode Graphs with Capacity Constraints

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Cited by 19 publications
(25 citation statements)
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“…On the lowest level, construction planning needs to solve a multi-robot motion planning problem for heterogeneous robot teams [23]. This problem is often divided into two categories: first, one can plan roadmaps in parallel for individual robots, combine those roadmaps into an (implicit) joint state space roadmap, and eventually search this roadmap using algorithms, such as M* [24], or discrete RRT [25], [26]. Those algorithms can often be significantly improved using heuristics learned from prior experience [27].…”
Section: A Multi-robot Motion Planningmentioning
confidence: 99%
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“…On the lowest level, construction planning needs to solve a multi-robot motion planning problem for heterogeneous robot teams [23]. This problem is often divided into two categories: first, one can plan roadmaps in parallel for individual robots, combine those roadmaps into an (implicit) joint state space roadmap, and eventually search this roadmap using algorithms, such as M* [24], or discrete RRT [25], [26]. Those algorithms can often be significantly improved using heuristics learned from prior experience [27].…”
Section: A Multi-robot Motion Planningmentioning
confidence: 99%
“…Such a constraint graph can be exploited by biased sampling at constraint intersections [45], [46], and these samples can be connected along the constraint manifolds using projection methods [47], [48], [49]. Complex applications of such an approach are demonstrated in [25], such as concurrent handovers between multiple robots with multiple objects and capacity constraints.…”
Section: B Assembly Planningmentioning
confidence: 99%
“…Object reconfiguration has been studied in contexts including manipulation planning [4,5,41,42], rearrangement planning [1,2,43,44], and integrated task and motion planning (TAMP) [10]. These approaches span an axis ranging from problem specialization (i.e., planar rearrangement planners [1,2,43]) to relative generality (i.e., full TAMP solving [3,6,7]).…”
Section: Object Reconfigurationmentioning
confidence: 99%
“…Building on MMMP, work in Task and Motion Planning (TAMP) bridges symbolic reasoning about actions that achieve discrete goals and geometric reasoning in search of collision-free robotic motions [3]. Most existing MMMP and TAMP methods are only able to plan for sequential systems, such as a single robot [3] or a team of synchronized robots [4], and are unable to represent plans where manipulation can happen asynchronously, for example when one robot places an object while other robots move according to their current manipulation modes. Existing algorithms for multi-agent TAMP [5] are capable of modeling multi-arm assembly problems but have not demonstrated the ability to solve TAMP problems with the long horizons and close robot proximity that are required in multi-arm assembly.…”
Section: Related Workmentioning
confidence: 99%