Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure

Although the non-coherent direction of arrival (DOA) estimation problem can be solved by sparse phase retrieval algorithms, known reference signals are required to deal with the inherent ambiguity issue of this approach. To avoid the use of reference signals, an effective array structure employing t...

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Main Authors: Zhengyu Wan, Wei Liu
Format: Article
Language:English
Published: IEEE 2021-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/9350253/
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spelling doaj-19837e88cf184a3992362c5b287017fb2021-03-30T15:26:05ZengIEEEIEEE Access2169-35362021-01-019267922680110.1109/ACCESS.2021.30580009350253Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array StructureZhengyu Wan0Wei Liu1https://orcid.org/0000-0003-2968-2888Department of Electronic and Electrical Engineering, The University of Sheffield, Sheffield, U.KDepartment of Electronic and Electrical Engineering, The University of Sheffield, Sheffield, U.KAlthough the non-coherent direction of arrival (DOA) estimation problem can be solved by sparse phase retrieval algorithms, known reference signals are required to deal with the inherent ambiguity issue of this approach. To avoid the use of reference signals, an effective array structure employing two uniform linear arrays is proposed (although other array structures are possible, such as the circular array), based on which a phase retrieval problem employing group sparsity is formulated. It is then replaced by its convex surrogate alternative by applying the majorization-minimization technique and the proximal gradient method is employed to solve the surrogate problem. The proposed algorithm is referred to as fasT grOup sparsitY Based phAse Retreival (ToyBar). Unlike the existing phase-retrieval based DOA estimation algorithm GESPAR, it does not need to know the number of incident signals in advance. Simulation results indicate that the proposed algorithm has a fast convergence speed and a better estimation performance is achieved.https://ieeexplore.ieee.org/document/9350253/DOA estimationphase retrievalgroup sparsitydual-arraysmajorization-minimizationproximal gradient
collection DOAJ
language English
format Article
sources DOAJ
author Zhengyu Wan
Wei Liu
spellingShingle Zhengyu Wan
Wei Liu
Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
IEEE Access
DOA estimation
phase retrieval
group sparsity
dual-arrays
majorization-minimization
proximal gradient
author_facet Zhengyu Wan
Wei Liu
author_sort Zhengyu Wan
title Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
title_short Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
title_full Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
title_fullStr Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
title_full_unstemmed Non-Coherent DOA Estimation via Proximal Gradient Based on a Dual-Array Structure
title_sort non-coherent doa estimation via proximal gradient based on a dual-array structure
publisher IEEE
series IEEE Access
issn 2169-3536
publishDate 2021-01-01
description Although the non-coherent direction of arrival (DOA) estimation problem can be solved by sparse phase retrieval algorithms, known reference signals are required to deal with the inherent ambiguity issue of this approach. To avoid the use of reference signals, an effective array structure employing two uniform linear arrays is proposed (although other array structures are possible, such as the circular array), based on which a phase retrieval problem employing group sparsity is formulated. It is then replaced by its convex surrogate alternative by applying the majorization-minimization technique and the proximal gradient method is employed to solve the surrogate problem. The proposed algorithm is referred to as fasT grOup sparsitY Based phAse Retreival (ToyBar). Unlike the existing phase-retrieval based DOA estimation algorithm GESPAR, it does not need to know the number of incident signals in advance. Simulation results indicate that the proposed algorithm has a fast convergence speed and a better estimation performance is achieved.
topic DOA estimation
phase retrieval
group sparsity
dual-arrays
majorization-minimization
proximal gradient
url https://ieeexplore.ieee.org/document/9350253/
work_keys_str_mv AT zhengyuwan noncoherentdoaestimationviaproximalgradientbasedonadualarraystructure
AT weiliu noncoherentdoaestimationviaproximalgradientbasedonadualarraystructure
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