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Random set tracking and entropy based control applied to distributed sensor networks

机译:基于随机集跟踪和熵的控制应用于分布式传感器网络

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This paper describes an integrated approach to sensor fusion and resource management applicable to sensor networks. The sensor fusion and tracking algorithm is based on the theory of random sets. Tracking is herein considered to be the estimation of parameters in a state space such that for a given target certain components, e.g., position and velocity, are time varying and other components, e.g., identifying features, are stationary. The fusion algorithm provides at each time step the posterior probability density function, known as the global density, on the state space, and the control algorithm identifies the set of sensors that should be used at the next time step in order to minimize, subject to constraints, an approximation of the expected entropy of the global density. The random set approach to target tracking models association ambiguity by statistically weighing all possible hypotheses and associations. Computational complexity is managed by approximating the posterior Global Density using a Gaussian mixture density and using an approach based on the Kulbach-Leibler metric to limit the number of components in the Gaussian mixture representation. A closed form approximation of the expected entropy of the global density, expressed as a Gaussian mixture density, at the next time step for a given set of proposed measurements is developed. Optimal sensor selection involves a search over subsets of sensors, and the computational complexity of this search is managed by employing the Mobius transformation. Field and simulated data from a sensor network comprised of multiple range radars, and acoustic arrays, that measure angle of arrival, are used to demonstrate the approach to sensor fusion and resource management.
机译:本文介绍了适用于传感器网络的传感器融合和资源管理的集成方法。传感器融合和跟踪算法基于随机集理论。跟踪在本文中被认为是状态空间中的参数的估计,使得对于给定目标,某些分量(例如,位置和速度)是随时间变化的,而其他分量(例如,识别特征)是固定的。融合算法在每个时间步上都提供状态空间上的后验概率密度函数,称为全局密度,并且控制算法识别出在下一个时间步上应使用的传感器集,以最小化约束,全局密度的预期熵的近似值。目标跟踪的随机集方法通过统计权衡所有可能的假设和关联来建模关联歧义。通过使用高斯混合密度近似后验全局密度并使用基于Kulbach-Leibler度量的方法来限制高斯混合表示中的组件数,可以管理计算复杂性。对于给定的一组建议的测量,在下一个时间步,开发了总体密度的预期熵(表示为高斯混合密度)的封闭形式近似。最佳传感器选择涉及对传感器子集的搜索,并且通过使用Mobius变换来管理此搜索的计算复杂性。来自传感器网络的现场和模拟数据由多个距离雷达和测量到达角的声学阵列组成,用于演示传感器融合和资源管理的方法。

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