4.6 Article

An ADMM-ResNet for data recovery in wireless sensor networks with guaranteed convergence

Journal

DIGITAL SIGNAL PROCESSING
Volume 111, Issue -, Pages -

Publisher

ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.dsp.2020.102956

Keywords

Data recovery; ADMM; Unfolding; Residual networks; Wireless sensor networks

Funding

  1. National Natural Science Foundation of China [61671436]
  2. Science and Technology Commission Foundation of Shanghai [19DZ1204304]

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Data collection is a basic application of wireless sensor networks (WSNs), and data recovery from incomplete sensing data is vital to WSNs. This paper proposes an ADMM-ResNet framework based on residual networks for spatio-temporal correlated data recovery, significantly reducing the number of iterations compared with traditional ADMM algorithm, and theoretically proving global convergence to a fixed-point.
Data collection is a basic application of wireless sensor networks (WSNs). In practice, only a subset of sensor nodes is selected for data sensing and transmission due to the bandwidth constraint of the channel, energy constraint of the nodes, or malfunctions of the nodes. Data recovery from incomplete sensing data is vital to WSNs. Many works perform data recovery by utilizing the low-rank property of the spatio-temporal correlated data. However, these methods usually converge slowly to achieve satisfactory accuracy performance. In this paper, we propose an ADMM-ResNet framework based on residual networks (ResNets) for spatio-temporal correlated data recovery. The formulated optimization problem is solved by the alternating direction method of multipliers (ADMM) algorithm. The updates of auxiliary variable in the ADMM algorithm can be replaced by ResNets, and the ADMM algorithm is unrolled into a fixed-length neural network. The proposed ADMM-ResNet significantly reduces the number of iterations compared with traditional ADMM algorithm. We theoretically prove that the proposed ADMM-ResNet can globally converge to a fixed-point. Experimental results verify the theoretical convergence and demonstrate the effectiveness. (C) 2020 Elsevier Inc. All rights reserved.

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