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Diffusion Recursive Least-Squares for Distributed Estimation Over Adaptive Networks

机译:扩散递归最小二乘用于自适应网络上的分布式估计

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摘要

We study the problem of distributed estimation over adaptive networks where a collection of nodes are required to estimate in a collaborative manner some parameter of interest from their measurements. The centralized solution to the problem uses a fusion center, thus, requiring a large amount of energy for communication. Incremental strategies that obtain the global solution have been proposed, but they require the definition of a cycle through the network. We propose a diffusion recursive least-squares algorithm where nodes need to communicate only with their closest neighbors. The algorithm has no topology constraints, and requires no transmission or inversion of matrices, therefore saving in communications and complexity. We show that the algorithm is stable and analyze its performance comparing it to the centralized global solution. We also show how to select the combination weights optimally.
机译:我们研究了自适应网络上的分布式估计问题,在该网络中,需要节点的集合以协作方式从其测量结果中估计一些感兴趣的参数。针对该问题的集中式解决方案使用融合中心,因此需要大量能量进行通信。已经提出了获得全局解决方案的增量策略,但是它们需要定义通过网络的周期。我们提出一种扩散递归最小二乘算法,其中节点仅需要与其最近的邻居进行通信。该算法没有拓扑约束,并且不需要矩阵的传输或求逆,因此节省了通信和复杂性。我们证明了该算法是稳定的,并与集中式全局解决方案进行了比较,分析了其性能。我们还将展示如何最佳地选择组合权重。

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