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博碩士論文 etd-0709101-115313 詳細資訊
Title page for etd-0709101-115313
論文名稱
Title
利用限制性反向QR分解遞迴式最小平方和演算法做多載波分碼多工系統之多用戶干擾消除
Multiuser Interference Cancellation in Multicarrier CDMA System with Constrained Adaptive Inverse QRD-RLS Algorithm
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
60
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
2001-06-13
繳交日期
Date of Submission
2001-07-09
關鍵字
Keywords
盲目適應性演算法、多使用者干擾消除、分開線性干擾消除、強韌線性限制性常模反向QR分解演算法、不匹配
Blind Adaptive Algorithm, PLIC, Robust LCCM-IQRD Algorithm, Mismatch, Multiuser Interference Suppression
統計
Statistics
本論文已被瀏覽 5692 次,被下載 23
The thesis/dissertation has been browsed 5692 times, has been downloaded 23 times.
中文摘要
在本論文中,我們所考慮的是一個受到瑞雷衰退通道影響的多載波分碼多工系統,論文主要的目的是設計一個直接線性限制性常模反向QR分解(LCCM-IQRD)的方法來做多重接取干擾(MAI)消除以及對抗因為通道估測不準確所造成不匹配(mismatch)的問題。在傳統中有兩種檢測器被用來做多使用者干擾消除(multiuser interference suppression),其中一個是盲目適應性演算法(blind adaptive algorithm),另一個是線性限制性分開線性干擾消除(linearly constrained PLIC)逼近法。 盲目適應性演算法在輸出訊號對干擾及雜訊的性能尚可,但因為這個方法有鏡像問題(mirror effect)而使得它的位元錯誤率提高,當通道參數無法完美估測的時候,適應性線性限制性分開線性干擾消除的方法會產生不匹配(mismatch)的問題而降低到這個方法的性能,不論是利用最小均方演算法或是遞迴式最小平方演算法。
為了解決這個不匹配的問題,利用線性限制性常模的準則(constant modulus criterion)被提出,然而梯度(gradient)的方法收斂速度較慢而無法適用於即時無線通訊系統,為了要解決收斂慢及不匹配的問題,我們設計了一個直接強韌線性限制性常模反向QR分解(robust LCCM-IQRD)的方法,這個方法可以有效的對抗多重接取干擾消除及不匹配的問題,進而比傳統的方法在位元錯誤率及輸出訊號對干擾及雜訊得到更好的性能。
Abstract
In this thesis, the multi-carrier (MC) code division multiple access (CDMA) system is considered in Rayleigh fading channel. The main concern of this thesis is to devise a new direct linearly constrained constant modulus (LCCM) inverse QRD-RLS algorithm for multiple access interference (MAI) cancellation and the problem due to the mismatch of the channel estimator. In the conventional approach, two significant detectors are applied to the system for multiuser interference suppression, one is the blind adaptation algorithm and the other is adaptive linearly constrained PLIC approach. However, the mirror effect may occur when the blind adaptation algorithm is employed. It might affect the performance in terms of bit error rate (BER), although the desired signal to interference (due to other users) improvement is still acceptable. Moreover, in case that the channel coefficients could not be estimated perfectly, the mismatch problem may occur to degrade the performance of the adaptive linearly constrained PLIC approach with the LMS or RLS algorithm.
To overcome the mismatch problem, the conventional approach is to use the LCCM criterion with gradient algorithm. However, the convergence rate of the gradient algorithm is too slow to be implemented in real-time wireless communication system. In this thesis, to have fast convergence rate and to circumvent the mismatch problem, the robust LCCM-IQRD algorithm is devised and applied to the MC-CDMA system in Rayleigh fading channel. The proposed robust LCCM-IQRD algorithm has shown to be more effective in terms of MAI cancellation and the mismatch due to imperfect channel estimator. The performance, in terms of BER, of the proposed algorithm is superior to that of the conventional PLIC based algorithms, the blind adaptation algorithm, and the conventional LCCM gradient algorithm.
目次 Table of Contents
Acknowledgement i
Abstract ii
Contents iii
List of Figures and Tables v
Chapter 1 Introduction 1
Chapter 2 Description of Multi-Carrier CDMA System and System Model
2.1 Introductio 4
2.2 Overview of Multi-Carrier CDMA System 5
2.3 System Model 9
2.4 Conventional Receivers for MC-CDMA System 13
2.4.1 Maximum Ratio Combining 14
2.4.2 Blind Adaptation Algorithm 15
2.4.3 Partitioned Linear Interference Canceller Approach 18
Chapter 3 Linearly Constrained Constant Modulus Criterion under Mismatch Problem
3.1 Introduction 24
3.2 Conventional Linearly Constrained CM Gradient Detector 25
3.3 Robust Direct Linearly Constrained CM IQRD Detector 26
3.3.1 Constrained Cost Function of Constant Modulus Approach 27
3.3.2 Linearly Constrained CM with IQRD-RLS Algorithm 27
3.3.3 Robust LCCM-IQRD Algorithm 31
3.4 Computer Simulation Results 36
3.4.1 Without Mismatch Case 37
3.4.2 Mismatch Case 38
Chapter 4 Conclusions 50
Appendix A 52
Appendix B 54
Appendix C 56
References 58
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