Decoupling self-correcting method for non-uniform dual circular array
According to the structural characteristics of non-uniform dual circular array (NDCA), a new method is proposed to solve the problem of mutual coupling error. In this algorithm, solving the mutual coupling problem of NDCA can be equivalent to solving that of non-uniform linear array (NLA). Firstly,...
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doaj-fc7f732b1785454cbf76dc35a2844ff52021-04-02T18:15:39ZengWileyThe Journal of Engineering2051-33052019-07-0110.1049/joe.2019.0347JOE.2019.0347Decoupling self-correcting method for non-uniform dual circular arrayJiajia Zhang0Hui Chen1Weijian Liu2No.1 Department, Air Force Early Warning AcademyNo.1 Department, Air Force Early Warning AcademyNo.1 Department, Air Force Early Warning AcademyAccording to the structural characteristics of non-uniform dual circular array (NDCA), a new method is proposed to solve the problem of mutual coupling error. In this algorithm, solving the mutual coupling problem of NDCA can be equivalent to solving that of non-uniform linear array (NLA). Firstly, the mutual coupling matrix is divided into several blocks. Then, each sub-block can be decomposed into the sum of several matrices with special characteristics by matrix addition method. As a result, the signal angles and mutual coupling coefficients can be conveniently decoupled. Compared with the iterative self-calibration algorithm, the proposed algorithm has a small amount of calculation. Moreover, it neither requires any prior information nor has problem of local convergence. The new method can accurately estimate the signal directions and mutual coupling coefficients.https://digital-library.theiet.org/content/journals/10.1049/joe.2019.0347array signal processingdirection-of-arrival estimationiterative methodscalibrationmatrix algebraantenna arraysdecoupling self-correcting methodnonuniform dual circular arraystructural characteristicsNDCAmutual coupling errormutual coupling problemnonuniform linear arraymutual coupling matrixmatrix addition methodmutual coupling coefficients |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Jiajia Zhang Hui Chen Weijian Liu |
spellingShingle |
Jiajia Zhang Hui Chen Weijian Liu Decoupling self-correcting method for non-uniform dual circular array The Journal of Engineering array signal processing direction-of-arrival estimation iterative methods calibration matrix algebra antenna arrays decoupling self-correcting method nonuniform dual circular array structural characteristics NDCA mutual coupling error mutual coupling problem nonuniform linear array mutual coupling matrix matrix addition method mutual coupling coefficients |
author_facet |
Jiajia Zhang Hui Chen Weijian Liu |
author_sort |
Jiajia Zhang |
title |
Decoupling self-correcting method for non-uniform dual circular array |
title_short |
Decoupling self-correcting method for non-uniform dual circular array |
title_full |
Decoupling self-correcting method for non-uniform dual circular array |
title_fullStr |
Decoupling self-correcting method for non-uniform dual circular array |
title_full_unstemmed |
Decoupling self-correcting method for non-uniform dual circular array |
title_sort |
decoupling self-correcting method for non-uniform dual circular array |
publisher |
Wiley |
series |
The Journal of Engineering |
issn |
2051-3305 |
publishDate |
2019-07-01 |
description |
According to the structural characteristics of non-uniform dual circular array (NDCA), a new method is proposed to solve the problem of mutual coupling error. In this algorithm, solving the mutual coupling problem of NDCA can be equivalent to solving that of non-uniform linear array (NLA). Firstly, the mutual coupling matrix is divided into several blocks. Then, each sub-block can be decomposed into the sum of several matrices with special characteristics by matrix addition method. As a result, the signal angles and mutual coupling coefficients can be conveniently decoupled. Compared with the iterative self-calibration algorithm, the proposed algorithm has a small amount of calculation. Moreover, it neither requires any prior information nor has problem of local convergence. The new method can accurately estimate the signal directions and mutual coupling coefficients. |
topic |
array signal processing direction-of-arrival estimation iterative methods calibration matrix algebra antenna arrays decoupling self-correcting method nonuniform dual circular array structural characteristics NDCA mutual coupling error mutual coupling problem nonuniform linear array mutual coupling matrix matrix addition method mutual coupling coefficients |
url |
https://digital-library.theiet.org/content/journals/10.1049/joe.2019.0347 |
work_keys_str_mv |
AT jiajiazhang decouplingselfcorrectingmethodfornonuniformdualcirculararray AT huichen decouplingselfcorrectingmethodfornonuniformdualcirculararray AT weijianliu decouplingselfcorrectingmethodfornonuniformdualcirculararray |
_version_ |
1721552218916651008 |