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Distributed ADMM for In-Network Reconstruction of Sparse Signals With Innovations

机译:分布式ADMM用于创新性的稀疏信号的网络内重构

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In this paper, we tackle the in-network recovery of sparse signals with innovations. We assume that the nodes of the network measure a signal composed by a common component and an innovation, both sparse and unknown, according to the joint sparsity model 1 (JSM-1). Acquisition is performed as in compressed sensing, hence the number of measurements is reduced. Our goal is to show that distributed algorithms based on the alternating direction method of multipliers (ADMM) can be efficient in this framework to recover both the common and the individual components. Specifically, we define a suitable functional and we show that ADMM can be implemented to minimize it in a distributed way, leveraging local communication between nodes. Moreover, we develop a second version of the algorithm, which requires only binary messaging, significantly reducing the transmission load.
机译:在本文中,我们通过创新解决了稀疏信号的网络内恢复。我们假设网络的节点根据联合稀疏模型​​1(JSM-1)测量由公共组件和稀疏和未知创新组成的信号。如在压缩感测中一样执行采集,因此减少了测量数量。我们的目标是证明基于乘数交替方向方法(ADMM)的分布式算法在此框架中可以有效地恢复公共和单个组件。具体来说,我们定义了合适的功能,并且证明了可以利用节点之间的本地通信来实现ADMM以分布式方式将其最小化。此外,我们开发了该算法的第二个版本,该版本仅需要二进制消息传递,从而大大减少了传输负载。

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