An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar
In this paper, a sparse recovery algorithm based on a double-pulse FDA-MIMO radar is proposed to jointly extract the angle and range estimates of targets. Firstly, the angle estimates of targets are calculated by transmitting a pulse with a zero frequency increment and employing the improved l1-SVD...
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Series: | Wireless Communications and Mobile Computing |
Online Access: | http://dx.doi.org/10.1155/2020/6698446 |
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doaj-113e7a7327ce449198dc0daedfca77422020-12-28T01:30:23ZengHindawi-WileyWireless Communications and Mobile Computing1530-86772020-01-01202010.1155/2020/6698446An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO RadarQi Liu0Xianpeng Wang1Liangtian Wan2Mengxing Huang3Lu Sun4State Key Laboratory of Marine Resource Utilization in South China Sea and School of Information and Communication EngineeringState Key Laboratory of Marine Resource Utilization in South China Sea and School of Information and Communication EngineeringKey Laboratory for Ubiquitous Network and Service Software of Liaoning ProvinceState Key Laboratory of Marine Resource Utilization in South China Sea and School of Information and Communication EngineeringDepartment of Communication EngineeringIn this paper, a sparse recovery algorithm based on a double-pulse FDA-MIMO radar is proposed to jointly extract the angle and range estimates of targets. Firstly, the angle estimates of targets are calculated by transmitting a pulse with a zero frequency increment and employing the improved l1-SVD method. Subsequently, the range estimates of targets are achieved by utilizing a pulse with a nonzero frequency increment. Specifically, after obtaining the angle estimates of targets, we perform dimensionality reduction processing on the overcomplete dictionary to achieve the automatically paired range and angle in range estimation. Grid partition will bring a heavy computational burden. Therefore, we adopt an iterative grid refinement method to alleviate the above limitation on parameter estimation and propose a new iteration criterion to improve the error between real parameters and their estimates to get a trade-off between the high-precision grid and the atomic correlation. Finally, the proposed algorithm is evaluated by providing the results of the Cramér-Rao lower bound (CRLB) and numerical root mean square error (RMSE).http://dx.doi.org/10.1155/2020/6698446 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Qi Liu Xianpeng Wang Liangtian Wan Mengxing Huang Lu Sun |
spellingShingle |
Qi Liu Xianpeng Wang Liangtian Wan Mengxing Huang Lu Sun An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar Wireless Communications and Mobile Computing |
author_facet |
Qi Liu Xianpeng Wang Liangtian Wan Mengxing Huang Lu Sun |
author_sort |
Qi Liu |
title |
An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar |
title_short |
An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar |
title_full |
An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar |
title_fullStr |
An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar |
title_full_unstemmed |
An Accurate Sparse Recovery Algorithm for Range-Angle Localization of Targets via Double-Pulse FDA-MIMO Radar |
title_sort |
accurate sparse recovery algorithm for range-angle localization of targets via double-pulse fda-mimo radar |
publisher |
Hindawi-Wiley |
series |
Wireless Communications and Mobile Computing |
issn |
1530-8677 |
publishDate |
2020-01-01 |
description |
In this paper, a sparse recovery algorithm based on a double-pulse FDA-MIMO radar is proposed to jointly extract the angle and range estimates of targets. Firstly, the angle estimates of targets are calculated by transmitting a pulse with a zero frequency increment and employing the improved l1-SVD method. Subsequently, the range estimates of targets are achieved by utilizing a pulse with a nonzero frequency increment. Specifically, after obtaining the angle estimates of targets, we perform dimensionality reduction processing on the overcomplete dictionary to achieve the automatically paired range and angle in range estimation. Grid partition will bring a heavy computational burden. Therefore, we adopt an iterative grid refinement method to alleviate the above limitation on parameter estimation and propose a new iteration criterion to improve the error between real parameters and their estimates to get a trade-off between the high-precision grid and the atomic correlation. Finally, the proposed algorithm is evaluated by providing the results of the Cramér-Rao lower bound (CRLB) and numerical root mean square error (RMSE). |
url |
http://dx.doi.org/10.1155/2020/6698446 |
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