A beamspace approach for 2-D localization of incoherently distributed sources in massive MIMO systems
A beamspace approach for 2-D localization of incoherently distributed sources in massive MIMO systems
In this paper, a generalized low-complexity beamspace approach is proposed for two-dimensional localization of incoherently distributed sources with a uniform cylindrical array (UCyA) in large-scale/massive multiple input multiple-output (MIMO) systems. The received signal vectors in the element space are transformed into the beamspace by employing beamforming vectors. As a beneficial result, the total dimensions of the received signal vectors are significantly reduced. In addition, it is shown that the error introduced by the transformation decreases as the number of UCyA antennas increases. The UCyA is composed of multiple uniform circular arrays (UCAs), and the beamspace array response matrices of adjacent UCAs are linearly related. Then, the linear relation is exploited to estimate the nominal elevation direction-of-arrivals (DOAs) directly and the nominal azimuth DOAs based on a low-complexity search algorithm. In contrast, the linear relation in the traditional approach is based on approximations and the associated search algorithm is more complicated. Numerical results demonstrate that the proposed approach outperforms the existing approach in terms of both performance and complexity in massive MIMO systems.
large-scale/massive multiple-input multiple-output (LS-MIMO/massive MIMO), uniform circular array (UCA), uniform cylindrical array (UCyA), incoherently distributed (ID) source, beamspace
30-45
Lv, Tiejun
fb465673-1068-4cae-bb94-93ab1dd63f4d
Tan, Fangqing
73605a35-32c8-452f-bd94-b8bad05ca253
Gao, Hui
d1b095e6-df29-4eb6-b7fb-efa6baf8e162
Yang, Shaoshi
df1e6c38-ff3b-473e-b36b-4820db908e60
April 2016
Lv, Tiejun
fb465673-1068-4cae-bb94-93ab1dd63f4d
Tan, Fangqing
73605a35-32c8-452f-bd94-b8bad05ca253
Gao, Hui
d1b095e6-df29-4eb6-b7fb-efa6baf8e162
Yang, Shaoshi
df1e6c38-ff3b-473e-b36b-4820db908e60
Lv, Tiejun, Tan, Fangqing, Gao, Hui and Yang, Shaoshi
(2016)
A beamspace approach for 2-D localization of incoherently distributed sources in massive MIMO systems.
Signal Processing, 121, .
(doi:10.1016/j.sigpro.2015.10.020).
Abstract
In this paper, a generalized low-complexity beamspace approach is proposed for two-dimensional localization of incoherently distributed sources with a uniform cylindrical array (UCyA) in large-scale/massive multiple input multiple-output (MIMO) systems. The received signal vectors in the element space are transformed into the beamspace by employing beamforming vectors. As a beneficial result, the total dimensions of the received signal vectors are significantly reduced. In addition, it is shown that the error introduced by the transformation decreases as the number of UCyA antennas increases. The UCyA is composed of multiple uniform circular arrays (UCAs), and the beamspace array response matrices of adjacent UCAs are linearly related. Then, the linear relation is exploited to estimate the nominal elevation direction-of-arrivals (DOAs) directly and the nominal azimuth DOAs based on a low-complexity search algorithm. In contrast, the linear relation in the traditional approach is based on approximations and the associated search algorithm is more complicated. Numerical results demonstrate that the proposed approach outperforms the existing approach in terms of both performance and complexity in massive MIMO systems.
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Accepted/In Press date: 21 October 2015
e-pub ahead of print date: 30 October 2015
Published date: April 2016
Keywords:
large-scale/massive multiple-input multiple-output (LS-MIMO/massive MIMO), uniform circular array (UCA), uniform cylindrical array (UCyA), incoherently distributed (ID) source, beamspace
Organisations:
Southampton Wireless Group
Identifiers
Local EPrints ID: 365437
URI: http://eprints.soton.ac.uk/id/eprint/365437
ISSN: 0165-1684
PURE UUID: 90017ad9-afb6-4f17-be74-1ef85caca167
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Date deposited: 04 Jun 2014 13:53
Last modified: 14 Mar 2024 16:53
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Contributors
Author:
Tiejun Lv
Author:
Fangqing Tan
Author:
Hui Gao
Author:
Shaoshi Yang
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