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  • 學位論文

序列串接算數碼及迴旋碼其低複雜度整合式訊源/通道渦輪解碼之研究

A Study of Low-complexity Joint Source-Channel Turbo Decoding for Serially Concatenated Arithmetic Codes and Convolutional Codes

指導教授 : 黃育銘

摘要


加入冗餘符號(Forbidden symbol)的算數碼(Arithmetic code)可用有限狀態機(Finite State Machines:FSM)來詮釋,並在解碼時使用格狀結構(trellis structure)做解碼。 本論文使用算數碼作為訊源碼(source code),迴旋碼(convolutional code)為通道碼(channel code),並使用整合式訊源/通道解碼作解碼。在此系統中,我們運用修改過的SOVA(Soft Output Viterbi Algorithm)演算法做算數碼解碼。實驗結果顯示,在修改過的SOVA演算法裏,當β值設為外來資訊的平均,其疊代效果較好。此外,也對此系統作Histogram分析。

並列摘要


Arithmetic codes with forbidden symbols can be modeled as a finite state machine and then can be decoded by using a trellis structure. In this dissertation, the arithmetic code is used for source coding, the convolutional code is used for channel coding and the joint source/channel Turbo decoding scheme is used for decoding. In this serially concatenated system, we use a modified SOVA(Soft Output Viterbi Algorithm) algorithm as the arithmetic decoder. Experimental results show that the performance is better while the value of β is set to the average of all extrinsic information values. Furthermore, the Histogram are also presented for analyzing this system.

參考文獻


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[5]. A. Zribi, S. Zaibi, R. Pyndiah, and A. Bouall?gue, “Low-complexity Joint Source/Channel Turbo Decoding of Arithmetic Codes,” Proceedings of 5th International Symposium on Turbo Codes and Related Topics, pp. 385-389, Sept. 2008.

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