Title
Prior CSIT estimation for FDD massive MIMO system with 1‐bit feedback per dimension
Abstract
AbstractAbstractIn massive multiple‐input–multiple‐output system, the accurate channel state information at the transmitter (CSIT) is required to achieve the high beamforming gain and spectral efficiency. To reduce the feedback overhead for CSIT acquisition in frequency division duplex system, a prior CSIT estimation with 1‐bit feedback per dimension is proposed to alleviate the overhead burden. Specifically, by exploiting the slow variation of channel support between the consecutive frames, the channel support in the previous frame is regarded as the prior information for CSIT estimation of current frame. Then, the received compressed channel measurements at the user side are quantized to 1 bit per measurement and only the sign information is fed back to the base station (BS). At the BS side, the CSIT recovery from the 1‐bit channel feedback information is formulated as a 1‐bit sparse complex‐value signal recovery problem with prior information. Finally, a prior support complex binary iterative hard thresholding algorithm is proposed to perform the CSIT estimation at the BS side. Simulation results demonstrate that the proposed scheme can reduce both the pilot and feedback overhead for CSIT estimation. View Figure A prior CSIT estimation with 1‐bit feedback per dimension is proposed to alleviate the overhead burden in FDD massive MIMO system. At the BS side, the CSIT recovery from the 1‐bit channel feedback information is formulated as a 1‐bit sparse complex value sig nal recovery problem with prior information. Finally, a prior support complex bin ary iterative hard thresholding algorithm is proposed to perform the CSIT estimation at the BS side.
Year
DOI
Venue
2019
10.1002/ett.3644
Periodicals
Field
DocType
Volume
Control theory,Computer science,MIMO
Journal
30
Issue
ISSN
Citations 
12
2161-3915
0
PageRank 
References 
Authors
0.34
0
4
Name
Order
Citations
PageRank
Ruoyu Zhang162.79
Jia Yan Zhang2105.24
Yulong Gao37512.30
Honglin Zhao464.82