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Distributed Wiener-Based Reconstruction of Graph Signals

机译:基于维纳的分布式图形信号重建

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This paper proposes strategies for distributed Wiener-based reconstruction of graph signals from subsampled measurements. Given a stationary signal on a graph, we fit a distributed autoregressive moving average graph filter to a Wiener graph frequency response and propose two reconstruction strategies: i) reconstruction from a single temporal snapshot; ii) recursive signal reconstruction from a stream of noisy measurements. For both strategies, a mean square error analysis is performed to highlight the role played by the filter response and the sampled nodes, and to propose a graph sampling strategy. Our findings are validated with numerical results, which illustrate the potential of the proposed algorithms for distributed reconstruction of graph signals.
机译:本文提出了基于维纳的基于二次采样测量的图形信号重构策略。给定图上的平稳信号,我们将分布式自回归移动平均图滤波器拟合到Wiener图频率响应,并提出两种重构策略:i)从单个时间快照进行重构; ii)从噪声测量流中重建递归信号。对于这两种策略,均方误差分析都将突出显示滤波器响应和采样节点所起的作用,并提出一种图采样策略。我们的发现得到了数值结果的验证,数值结果说明了所提出算法对图形信号的分布式重建的潜力。

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