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研究生: 曾弘偉
Hung-Wei Tseng
論文名稱: 於上行鏈路雲端接取網路針對總合速率最大化之預編碼設計
Precoding Design for Sum-Rate Maximization in Uplink C-RAN
指導教授: 林士駿
Shih-Chun Lin
口試委員: 劉大源
Ta-Yuan Liu
張縱輝
Tsung-Hui Chang
宋峻宇
Jiun-Yu Sung
學位類別: 碩士
Master
系所名稱: 電資學院 - 電子工程系
Department of Electronic and Computer Engineering
論文出版年: 2020
畢業學年度: 108
語文別: 中文
論文頁數: 41
中文關鍵詞: 雲端接取網路預編碼MMSE接收器單用戶壓縮
外文關鍵詞: Cloud radio access network, Precoding, MMSE receiver, Single-user compression
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  • 本論文中,我們研究一個有限前傳鏈路容量(Finite fronthaul capacity)的上行鏈路雲端接取網路(Uplink cloud radio access network, Uplink C-RAN)架構,該網路架構包含一個半雙工、配備單天線之上行鏈路行動用戶(Uplink mobile user, UMU),透過一個半雙工、配備單天線的遠程無線電頭(Remote radio head, RRH),與中央基頻單元(Centralized baseband unit, BBU)溝通。本論文之目標是在行動用戶傳輸能量限制(User transmit power constraint)及前傳鏈路容量限制(Fronthaul capacity constraint)的約束下,將行動用戶的總和速率最大化(Sum rate maximization)。我們考慮該遠程無線電頭執行單用戶壓縮(Single-user compression)以量化(Quantize)收到的信號,並透過有限容量之前傳鏈路傳送量化位元(Quantization bits)到基頻單元。基頻單元使用最小均方誤差接收器(Minimum-mean square-error receiver, MMSE receiver)解碼(Decode)。在以上之設定及目標下,我們探討傳輸能量(Transmit power)及量化雜訊共變異數(Quantization noise covariance)的共同優化(Joint optimization)問題以最大化此網路的效用。我們使用權重均方誤差最小化連續凸近似演算法(Weighted Minimum-Mean-Square-Error Successive Convex Approximation algorithm, WMMSE-SCA algorithm)解總和速率最大化之優化問題。最後利用模擬結果分析此演算法。


    In this thesis, we consider a uplink cloud radio access network (C-RAN) architecture with finite fronthaul capacity. The C-RAN includes a half-duplex, single-antenna uplink mobile user communicating with a centralized baseband unit (BBU) through a half-duplex, single-antenna remote radio head (RRH). Our goal is to maximize the sum rate of mobile user under user transmit power and fronthaul capacity constraints. We consider the RRH performs single-user compression to quantize the received signals and send the quantized bits to the BBU through fronthaul link with finite capacity. The BBU decodes the received signals with minimum-mean square-error receiver. Under the setup above and for maximizing the C-RAN utility, we investigate the joint optimization of the transmit power and the quantization noise covariance. Weighted Minimum-Mean-Square-Error Successive Convex Approximation (WMMSE-SCA) algorithm is used to solve the sum-rate maximization problem. Simulation results are presented to evaluate the algorithm.

    1.序論 1 1.1 雲端接取網路架構( C-RAN Architecture ) 1 1.2 研究動機( Motivation ) 2 1.3 論文章節概述( Thesis Organization ) 3 2.背景( Background ) 4 2.1 全雙工雲端接取網路架構( FD C-RAN architecture )[5] 4 3.系統模型及問題陳述 10 3.1 信號模型( Signal Model ) 11 3.2 問題陳述( Problem Formulation ) 13 4.WMMSE-SCA演算法[3] 15 4.1 演算法介紹 15 4.2 WMMSE方法( WMMSE Approach ) 16 4.3 WMMSE-SCA演算法( WMMSE Algorithm ) 21 4.4 實作細節( Implementation Details ) 22 5.模擬及分析 23 5.1 模擬結果( Simulation Result ) 23 6.結論與未來展望 27 6.1 結論( Conclusion ) 27 6.2 未來展望( Future Work ) 27 附錄( Appendix ) 28 Lemma 1之證明( Proof of Lemma 1 ) 28 凸約束函式對於 為凸函式之證明 30 參考文獻( References ) 32

    [1] Checko, Aleksandra. (2016). Cloud Radio Access Network architecture. Towards 5G mobile networks. Technical University of Denmark.
    [2] Ali Cagatay Cirik, Omid Taghizadeh, Lutz Lampe and Rudolf Mathar, "Fronthaul Compression and Precoding Design for Full-Duplex Cloud Radio Access Network," in IEEE Systems Journal, vol. 13, no. 2, pp. 1113-1124, June 2019, doi: 10.1109/JSYST.2019.2900996.
    [3] Yuhan Zhou and Wei Yu, "Fronthaul Compression and Transmit Beamforming Optimization for Multi-Antenna Uplink C-RAN," in IEEE Transactions on Signal Processing, vol. 64, no. 16, pp. 4138-4151, 15 Aug.15, 2016, doi: 10.1109/TSP.2016.2563388.
    [4] Qingjiang Shi, Meisam Razaviyayn, Zhi-Quan Luo and Chen He, "An Iteratively Weighted MMSE Approach to Distributed Sum-Utility Maximization for a MIMO Interfering Broadcast Channel," in IEEE Transactions on Signal Processing, vol. 59, no. 9, pp. 4331-4340, Sept. 2011, doi: 10.1109/TSP.2011.2147784.
    [5] Li-Yen Chang, "Uplink-Downlink Beamforming Design for Full-Duplex Cloud Radio Access Network with Wyner-Ziv uplink Compression", 2019.
    [6] Shih-Yuan Kuo, "Uplink and Downlink Beamforming Design in Full-Duplex
    Cloud Radio Access Networks", 2017.
    [7] Forney, G. David. “Shannon meets Wiener II: On MMSE estimation in successive decoding schemes.” ArXiv cs.IT/0409011 (2004): n. pag.
    [8] Razaviyayn, Meisam. (2014). Successive convex approximation: analysis and applications. Retrieved from the University of Minnesota Digital Conservancy, http://hdl.handle.net/11299/163884.
    [9] Stephen Boyd and Lieven Vandenberghe. 2004. "Convex Optimization". Cambridge University Press, USA.
    [10] Michael Grant and Stephen Boyd. CVX: Matlab software for disciplined convex programming, version 2.0 beta. http://cvxr.com/cvx, September 2013.
    [11] Gesualdo Scutari, Francisco Facchinei, Lorenzo Lampariello "Parallel and distributed methods for nonconvex optimization-part i: Theory." arXiv preprint arXiv:1410.4754 (2014).

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