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ShanghaiTech University Knowledge Management System
MIMO Multipair Two-Way Relaying With Distributed Relays: Joint Signal Alignment and Interference Neutralization | |
2016-03 | |
发表期刊 | IEEE TRANSACTIONS ON INFORMATION THEORY (IF:2.2[JCR-2023],2.4[5-Year]) |
ISSN | 0018-9448 |
卷号 | 62期号:3页码:1326-1343 |
发表状态 | 已发表 |
DOI | 10.1109/TIT.2016.2519028 |
摘要 | We study the degrees of freedom (DoFs) of the multiple input multiple output (MIMO) multipair two-way distributed relay channel (mTDRC), where K pairs of users, each equipped with M antennas, exchange messages in a pairwise manner with the help of two geographically separated relay nodes, each with N antennas. We establish a general framework for the DoF analysis by combining the ideas of signal space alignment and interference neutralization. The proposed framework involves a joint design of user transmit beamformers, relay precoders, and user receive beamformers. Novel signal alignment techniques are proposed to reduce the number of linearly independent constraints for interference neutralization. Based on that, the original joint transceiver and relay design problem boils down to a problem solely on the design of the relay precoders. This problem is then solved utilizing recent development on the solvability of linear matrix equations. As a result, we derive an achievable DoF for the MIMO mTDRC with an arbitrary configuration of (K, M, N). For K = 2, the optimal DoF of the considered network is derived for (M/N) is an element of (0, 1/2) boolean OR (1,infinity) by showing that the obtained achievable DoF meets a DoF upper bound. This result beats the state of the art by establishing the optimal DoF of the considered network in an extra range of (M/N) is an element of (1, 2). In addition, the achievable DoF obtained for K = 2 is much higher than the existing result in the range of (M/N) is an element of (11/16, 1). Furthermore, we show that the optimal DoF of the considered network with K >= 3 is derived for (M/N) is an element of (0, (2K + root 2K)/(4K(2) - 2K)) boolean OR (3/2, infinity). |
关键词 | Multi-input multi-output (MIMO) multipair two-way relay channel signal space alignment interference neutralization degrees of freedom |
URL | 查看原文 |
收录类别 | SCI ; EI |
语种 | 英语 |
资助项目 | Peacock Scheme, Shenzhen, China[KQCX20130628164008004] |
WOS研究方向 | Computer Science ; Engineering |
WOS类目 | Computer Science, Information Systems ; Engineering, Electrical & Electronic |
WOS记录号 | WOS:000370954900017 |
出版者 | IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC |
EI入藏号 | 20161402195635 |
EI主题词 | Antennas ; Beamforming ; Channel coding ; Communication channels (information theory) ; Degrees of freedom (mechanics) ; Electric relays ; Interference suppression ; Matrix algebra ; Mechanics ; MIMO systems ; Radio transceivers |
EI分类号 | Electric Components:704.1 ; Electromagnetic Waves in Relation to Various Structures:711.2 ; Information Theory and Signal Processing:716.1 ; Radio Systems and Equipment:716.3 ; Algebra:921.1 ; Mechanics:931.1 |
WOS关键词 | FREEDOM ; CHANNEL |
原始文献类型 | Article |
来源库 | IEEE |
引用统计 | 正在获取...
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文献类型 | 期刊论文 |
条目标识符 | https://kms.shanghaitech.edu.cn/handle/2MSLDSTB/1917 |
专题 | 信息科学与技术学院 信息科学与技术学院_PI研究组_袁晓军组 |
作者单位 | 1.Department of Information and Communications, Tongji University, Shanghai, China 2.School of Information Science and Technology, ShanghaiTech University, Shanghai, China 3.Department of Information Engineering, The Chinese University of Hong Kong |
推荐引用方式 GB/T 7714 | Rui Wang,Xiaojun Yuan,Raymond W. Yeung. MIMO Multipair Two-Way Relaying With Distributed Relays: Joint Signal Alignment and Interference Neutralization[J]. IEEE TRANSACTIONS ON INFORMATION THEORY,2016,62(3):1326-1343. |
APA | Rui Wang,Xiaojun Yuan,&Raymond W. Yeung.(2016).MIMO Multipair Two-Way Relaying With Distributed Relays: Joint Signal Alignment and Interference Neutralization.IEEE TRANSACTIONS ON INFORMATION THEORY,62(3),1326-1343. |
MLA | Rui Wang,et al."MIMO Multipair Two-Way Relaying With Distributed Relays: Joint Signal Alignment and Interference Neutralization".IEEE TRANSACTIONS ON INFORMATION THEORY 62.3(2016):1326-1343. |
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