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博碩士論文 etd-0805108-145349 詳細資訊
Title page for etd-0805108-145349
論文名稱
Title
子碼位階下的時-空-頻互補碼之設計
Chip Level Space-Time-Frequency Complementary Code Design
系所名稱
Department
畢業學年期
Year, semester
語文別
Language
學位類別
Degree
頁數
Number of pages
336
研究生
Author
指導教授
Advisor
召集委員
Convenor
口試委員
Advisory Committee
口試日期
Date of Exam
2008-07-23
繳交日期
Date of Submission
2008-08-05
關鍵字
Keywords
完美互相關特性、完美自相關特性、空時頻互補碼
MISO, chip-level, Complementary Code
統計
Statistics
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中文摘要
空時編碼最大的缺點是沒有考慮到多路徑干擾和多用戶干擾的問題。雖然有
些論文有考慮到多用戶之間的正交性,但是他們討論的只是bit-level 的正交性,
並未討論到chip-level 的正交性。
我們已經找出擁有完美的自相關及互相關特性的MISO 系統中子碼位階下
空時頻互補碼(Chip Level Space-Time-Frequency Complementary Code),簡稱為
CL-STFCC。
由於CL-STFCC 的子碼長度和CL-STFCC 的子碼個數是有一個二次方的關
係,而我們找出Extend CL-STFCC 將會改變這個二次方的關係,這個關係將會
變成三次方、四次方、五次方、…,一直無限的延伸下去。
接著我們再提出Super CL-STFCC,相對於CL-STFCC 或是Extend CL-STFCC,
Super CL-STFCC 的子碼長度和子碼個數是沒有關係的,也就是我們可以任意決
定我們想要的子碼長度和個數,在使用上比較不受限制。
Abstract
none
目次 Table of Contents
第一章 導論................................................................................................................. 1
1.1 背景............................................................................................................1
1.2 研究動機....................................................................................................2
1.3 論文架構....................................................................................................2
1.4 論文貢獻....................................................................................................2
1.5 完全互補碼簡介........................................................................................3
第二章 二維互補碼介紹............................................................................................. 9
2.1 完全互補碼的產生方式..............................................................................9
2.2 擴展完全互補碼的產生方式....................................................................10
2.3 超級互補碼的產生方式............................................................................11
2.4 由求解相關函數方程組求解完美二維互補碼........................................19
第三章 MISO 系統Chip Level Space-Time-Frequency Complementary
Code(CL-STFCC)的完美正交性............................................................................. 27
3.1 子碼位階下時-空-頻互補碼MISO 系統方塊圖.......................................27
3.2 MISO 系統CL-STFCC 的完美自相關特性...........................................30
3.3 CL-STFCC 的完美互相關特性................................................................30
3.3.1 CL-STFCC 的完美互相關特性(化簡之前)..................................30
3.3.2 CL-STFCC 的完美互相關特性(化簡過程)..................................39
3.3.3 CL-STFCC 的完美互相關特性(化簡之後)..................................45
3.4 等效二維碼的完美自相關特性................................................................46
3.5 等效二維碼的完美互相關特性................................................................47
3.6 二維碼和CL-STFCC 的關係...................................................................48
第四章 最大天線數為Nt=M的CL-STFCC....................................................... 51
4.1 產生方式.....................................................................................................51
4.2 正交矩陣的產生方式.................................................................................53
4.3 CL-STFCC 的完美正交性驗證................................................................57
4.3.1 CL-STFCC 完美自相關關係的驗證............................................57
4.3.2 CL-STFCC 之和的完美自相關關係和互相關關係的驗証........65
第五章 最大天線數Nt=M2 的CL-STFCC......................................................... 79
5.1 產生方式.....................................................................................................79
5.2 正交矩陣的產生方式.................................................................................81
5.3 CL-STFCC 的完美正交性驗證................................................................85
5.3.1 CL-STFCC 完美自相關關係的驗證............................................85
5.3.2 CL-STFCC 之和完美自相關關係和互相關關係的驗証............92
第六章 最大天線數Nt=M的Extended CL-STFCC....................................... 105
6.1 產生方式...................................................................................................105
6.2 正交矩陣的產生方式...............................................................................107
6.3 Extended CL-STFCC 的完美正交性驗證............................................112
6.3.1 Extend CL-STFCC 完美自相關關係的驗證.............................112
6.3.2 擴展三維互補碼之和完美自相關關係和互相關關係的驗証...117
第七章 最大天線數Nt=M2 的Extended CL-STFCC...................................... 131
7.1 產生方式...................................................................................................131
7.2 正交矩陣的產生方式...............................................................................135
7.3 Extended CL-STFCC 的完美正交性驗證............................................139
7.3.1 Extend CL-STFCC 完美自相關關係的驗證.............................139
7.3.2 Extend CL-STFCC 之和完美自相關關係和互相關關係的驗証
....................................................................................................................144
第八章 Super CL-STFCC ..................................................................................... 157
8.1 產生方式...................................................................................................157
8.2 Super CL-STFCC 的完美正交性驗證..................................................162
8.2.1 Super CL-STFCC 完美自相關關係的驗證...............................162
8.2.2 Super CL-STFCC 之和完美自相關和互相關關係的驗證.......172
第九章 結論............................................................................................................. 185
參考文獻................................................................................................................... 187
附錄A 等效係數矩陣之同義性............................................................................. 189
附錄B List of CL-STFCC (1) ............................................................................. 193
附錄C List of CL-STFCC (2) ............................................................................. 217
附錄D List of Extended CL-STFCC (1)............................................................ 245
附錄E List of Extended CL-STFCC (2)............................................................ 273
附錄F List of Super CL-STFCC ........................................................................ 305
參考文獻 References
[1] S. M. Alamouti, “A simple transmit diversity technique for wireless communications,” IEEE Journal on Selected Areas in Communications, vol. 16, no. 8, pp. 1451-1458, Oct. 1998.
[2] V. Tarokh, H. Jafarkhani, and A. R. Calderbank, “Space-time block codes from orthogonal designs,” IEEE Transactions on Information Theory, vol. 45, no. 5, pp. 1456-1467, July 1999.
[3] H. Jafarkhani and N. Seshadri, “Super-orthogonal space-time trellis codes,” IEEE Transactions on Information Theory, vol. 49, no. 4, pp. 937-950, April 2003.
[4] L. Y. Song and A.G. Burr, “Differential Quasi-Orthogonal Space-Time Block Codes with Full Transmit Diversity,” IEEE 16th International Symposium on PIMRC 2005, vol. 1, pp. 6-10, Sept. 2005.
[5] M. Lalam, K. Amis, and D. Leroux, “Space-time error correcting codes,” IEEE Transactions on Wireless Communications, vol. 7, no. 5, pp. 1472-1476, May 2008.
[6] J. M. Paredes, A. B. Gershman, and M. Gharavi-Alkhansari, “A New Full-Rate Full-Diversity Space-Time Block Code With Nonvanishing Determinants and Simplified Maximum-Likelihood Decoding.” IEEE Transactions on Signal Processing, vol. 56, no. 6, pp. 2461-2469, June 2008.
[7] M. de Noronha-Neto, B. F. Uchoa-Filho, “Space-time convolutional codes over GF(p) for two transmit antennas,” IEEE Transactions on Communications, vol. 56, no. 3, pp. 356-358, March 2008.
[8] Zhefeng Li and Xiang-Gen Xia, “PAPR Reduction for Repetition Space-Time-Frequency Coded MIMO-OFDM Systems Using Chu Sequences,” IEEE Transactions on Wireless Communications, vol. 7, no. 4, pp.
1195 -1202, April 2008.
[9] Shaohua Li, Defeng Huang, K. B. Letaief, and Zucheng Zhou, “Pre-DFT Processing for MIMO-OFDM Systems with Space-Time-Frequency Coding,” IEEE Transactions on Wireless Communications, vol. 6, no. 11, pp.
4176-4182, November 2007.
[10] Min Zhang, A. D. S. Jayalath, T. D. Abhayapala, D. Smith, and M. C. Athaudage, “Compensation Decoding of Space Time Frequency Block Codes,” IEEE Communications Letters, vol. 11, no. 7, pp. 610-612, July 2007.
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