Convolutional Sparse Support Estimator Network (CSEN): From Energy-Efficient Support Estimation to Learning-Aided Compressive Sensing
Author | Yamac M. |
Author | Ahishali M. |
Author | Kiranyaz, Mustafa Serkan |
Author | Gabbouj M. |
Available date | 2022-04-26T12:31:19Z |
Publication Date | 2021 |
Publication Name | IEEE Transactions on Neural Networks and Learning Systems |
Resource | Scopus |
Identifier | http://dx.doi.org/10.1109/TNNLS.2021.3093818 |
Abstract | Support estimation (SE) of a sparse signal refers to finding the location indices of the nonzero elements in a sparse representation. Most of the traditional approaches dealing with SE problems are iterative algorithms based on greedy methods or optimization techniques. Indeed, a vast majority of them use sparse signal recovery (SR) techniques to obtain support sets instead of directly mapping the nonzero locations from denser measurements (e.g., compressively sensed measurements). This study proposes a novel approach for learning such a mapping from a training set. To accomplish this objective, the convolutional sparse support estimator networks (CSENs), each with a compact configuration, are designed. The proposed CSEN can be a crucial tool for the following scenarios: 1) real-time and low-cost SE can be applied in any mobile and low-power edge device for anomaly localization, simultaneous face recognition, and so on and 2) CSEN’s output can directly be used as “prior information,” which improves the performance of sparse SR algorithms. The results over the benchmark datasets show that state-of-the-art performance levels can be achieved by the proposed approach with a significantly reduced computational complexity |
Language | en |
Publisher | Institute of Electrical and Electronics Engineers Inc. |
Subject | Benchmarking Compressed sensing Convolution Energy efficiency Face recognition Mapping Signal reconstruction Anomaly localizations Compressive sensing Iterative algorithm Optimization techniques Sparse representation Sparse signal recoveries State-of-the-art performance Traditional approaches Iterative methods |
Type | Article |
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