Multi-Robot Coordination for Estimation and Coverage of Unknown Spatial Fields

Alessia Benevento, María Santos, G. Notarstefano, K. Paynabar, M. Bloch, M. Egerstedt
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引用次数: 27

Abstract

We present an algorithm for multi-robot coverage of an initially unknown spatial scalar field characterized by a density function, whereby a team of robots simultaneously estimates and optimizes its coverage of the density function over the domain. The proposed algorithm borrows powerful concepts from Bayesian Optimization with Gaussian Processes that, when combined with control laws to achieve centroidal Voronoi tessellation, give rise to an adaptive sequential sampling method to explore and cover the domain. The crux of the approach is to apply a control law using a surrogate function of the true density function, which is then successively refined as robots gather more samples for estimation. The performance of the algorithm is justified theoretically under slightly idealized assumptions, by demonstrating asymptotic no-regret with respect to the coverage obtained with a known density function. The performance is also evaluated in simulation and on the Robotarium with small teams of robots, confirming the good performance suggested by the theoretical analysis.
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未知空间场估计与覆盖的多机器人协调
我们提出了一种多机器人覆盖由密度函数表征的初始未知空间标量场的算法,其中一组机器人同时估计并优化其在该域上密度函数的覆盖。提出的算法借鉴了高斯过程贝叶斯优化的强大概念,当与控制律相结合实现质心Voronoi镶嵌时,产生了一种自适应顺序采样方法来探索和覆盖域。该方法的关键是使用真密度函数的替代函数应用控制律,然后随着机器人收集更多的样本进行估计,该控制律会不断改进。通过证明相对于已知密度函数获得的覆盖率的渐近无遗憾性,在稍微理想化的假设下,从理论上证明了算法的性能。在仿真和小型机器人团队的Robotarium上对性能进行了评估,证实了理论分析所提出的良好性能。
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