期刊
IEEE TRANSACTIONS ON ROBOTICS
卷 39, 期 2, 页码 1106-1118出版社
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TRO.2022.3216801
关键词
Cooperating robots; distributed optimization; distributed robot systems; planning; scheduling and coordination; Cooperating robots; distributed optimization; distributed robot systems; Cooperating robots; planning; distributed optimization; distributed optimization; distributed optimization; distributed optimization; distributed optimization; distributed optimization; scheduling and coordination; scheduling and coordination; distributed robot systems; planning; scheduling and coordination
类别
This paper discusses a large-scale instance of the Pickup-and-Delivery Vehicle Routing Problem (PDVRP) solved by a network of mobile cooperating robots. A distributed algorithm based on primal decomposition is proposed, which ensures privacy of sensitive information and exhibits good scalability. The effectiveness of the algorithm is demonstrated through Gazebo simulations and experiments on a real testbed with ground and aerial robots.
In this paper, we consider a large-scale instance of the classical Pickup-and-Delivery Vehicle Routing Problem (PDVRP) that must be solved by a network of mobile cooperating robots. Robots must self-coordinate and self-allocate a set of pickup/delivery tasks while minimizing a given cost figure. This results in a large, challenging Mixed-Integer Linear Problem that must be cooperatively solved without a central coordinator. We propose a distributed algorithm based on a primal decomposition approach that provides a feasible solution to the problem in finite time. An interesting feature of the proposed scheme is that each robot computes only its portion of solution, thereby preserving privacy of sensible information. The algorithm also exhibits attractive scalability properties that guarantee solvability of the problem even in large networks. To the best of our knowledge, this is the first attempt to provide a scalable distributed solution to the problem. The algorithm is first tested through Gazebo simulations on a ROS 2 platform, highlighting the effectiveness of the proposed solution. Finally, experiments on a real testbed with a team of ground and aerial robots are provided.
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