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Consistent unscented incremental smoothing for multi-robot cooperative target tracking

机译:多机器人协作目标跟踪的一致无迹增量平滑

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摘要

In this paper, we study the problem of multi-robot cooperative target tracking, where a team of mobile robots cooperatively localize themselves and track (multiple) targets using their onboard sensor measurements as well as target stochastic kinematic information, and which is hence termed cooperative localization and target tracking (CLATT). A novel efficient, consistent, unscented incremental smoothing (UIS) algorithm is introduced. The key idea of the proposed approach is that we employ unscented transform to numerically compute Jacobians so as to attain reduced linearization errors, while further imposing appropriate constraints on the unscented transform to ensure correct observability properties for the incrementally-linearized system. In particular, for the first time we analyze the observability properties of the optimal batch maximum a posteriori (MAP)-based CLATT system, and show that the Fisher information (Hessian) matrix without prior has a nullspace of dimension three, corresponding to the global state information. However, this may not be the case when the Jacobians (and thus the Hessian) are computed canonically by the standard unscented transform, thus negatively impacting the estimation performance. To address this issue, we formulate an observability-constrained unscented transform, and find its closed-from solution as the projection of the canonical unscented Jacobian (i.e., computed by the standard unscented transform) onto an appropriate observable subspace such that the resulting Hessian has a nullspace of correct dimensions. The proposed approach is tested extensively through Monte Carlo simulations as well as a real-world experiment, and is shown to outperform the state-of-the-art incremental smoothing algorithm.
机译:在本文中,我们研究了多机器人协作目标跟踪的问题,在该问题中,一组移动机器人协作地定位自身并使用其机载传感器测量值以及目标随机运动学信息来跟踪(多个)目标,因此被称为协作定位和目标跟踪(CLATT)。介绍了一种新颖,高效,一致,无味的增量平滑(UIS)算法。提出的方法的关键思想是,我们采用无味变换来数值计算雅可比矩阵,从而获得减少的线性化误差,同时进一步对无味变换施加适当的约束,以确保增量线性化系统具有正确的可观察性。特别是,我们首次分析了基于后验(MAP)的最佳批次最大值的CLATT系统的可观察性,并表明没有先验的Fisher信息(Hessian)矩阵具有维度为3的零空间,对应于全局状态信息。但是,当通过标准无味变换来规范计算雅可比矩阵(从而得到Hessian)时,情况可能并非如此,从而对估计性能产生负面影响。为了解决此问题,我们制定了一个可观察性受限的无味变换,并找到其封闭解,将其作为标准无味雅可比行列式(即,由标准无味变换计算得出)在适当的可观察子空间上的投影,从而使所得的Hessian具有正确尺寸的null空间。通过蒙特卡洛(Monte Carlo)模拟以及实际实验对提出的方法进行了广泛的测试,结果表明该方法优于最新的增量平滑算法。

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