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Open AccessBook ChapterDOI

Sparse methods for direction-of-arrival estimation

TLDR
An overview of these sparse methods for DOA estimation is provided, with a particular highlight on the recently developed gridless sparse methods, e.g., those based on covariance fitting and the atomic norm.
Abstract
Direction-of-arrival (DOA) estimation refers to the process of retrieving the direction information of several electromagnetic waves/sources from the outputs of a number of receiving antennas that form a sensor array. DOA estimation is a major problem in array signal processing and has wide applications in radar, sonar, wireless communications, etc. With the development of sparse representation and compressed sensing, the last decade has witnessed a tremendous advance in this research topic. The purpose of this article is to provide an overview of these sparse methods for DOA estimation, with a particular highlight on the recently developed gridless sparse methods, e.g., those based on covariance fitting and the atomic norm. Several future research directions are also discussed.

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Real and Complex Analysis

Roger Cooke
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Adaptive Virtual Waveform Design for Millimeter-Wave Joint Communication–Radar

TL;DR: Simulations show that an optimal virtual (non-uniform) waveform achieves a significant performance improvement as compared to a uniform waveform, and develops three different MMSE-based optimization problems for the adaptive JCR waveform design.
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A survey on 5G massive MIMO Localization

TL;DR: An overview of the emerging field of massive MIMO localization is provided, which can be used to meet the requirements of 5G, by exploiting different spatial signatures of users.
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Deep Networks for Direction-of-Arrival Estimation in Low SNR

TL;DR: This work introduces a Convolutional Neural Network that predicts angular directions using the sample covariance matrix estimate and presents a training method, where the CNN learns to infer their number and predict the DoAs with high confidence.
Journal ArticleDOI

Atomic Norm Minimization for Modal Analysis From Random and Compressed Samples

TL;DR: A bound is established on the sample complexity of modal analysis with random temporal compression, and in this scenario it is proved that the required number of samples per sensor can actually decrease as the number of sensors increases.
References
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