A state-reduction Viterbi decoder for convolutional code with large constraint length

博士 === 國立交通大學 === 電信工程系 === 90 === A popular combination in modern coding system is the convolutional encoder and the Viterbi decoder. With a proper design, they can jointly provide an acceptable performance with feasible decoding complexity. In such a combination, a tradeoff o...

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Main Authors: Sheng-Shian Wang, 王聖賢
Other Authors: Prof.~Po-Ning Chen
Format: Others
Language:zh-TW
Published: 2002
Online Access:http://ndltd.ncl.edu.tw/handle/51384700433312044187
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spelling ndltd-TW-090NCTU04350352015-10-13T10:05:22Z http://ndltd.ncl.edu.tw/handle/51384700433312044187 A state-reduction Viterbi decoder for convolutional code with large constraint length 針對大限制長度迴旋碼的低狀態數班特比解碼器 Sheng-Shian Wang 王聖賢 博士 國立交通大學 電信工程系 90 A popular combination in modern coding system is the convolutional encoder and the Viterbi decoder. With a proper design, they can jointly provide an acceptable performance with feasible decoding complexity. In such a combination, a tradeoff on the error performance and the decoding complexity resides on the choice of the code constraint length. Specifically, the probability of Viterbi decoding failure decreases exponentially as the code constraint length increases. However, an increment of code constraint lengths also exponentially increases the computational effort of the Viterbi decoder. Nowadays, the implementation technology on the Viterbi decoder can only accommodate convolutional codes with a constraint length no greater than nine, which somehow limits the achievable error performance. On the other hand, the construction of convolutional codes with very large constraint lengths are now possible in both theory and practice, yet Monte Carlo simulations of their resultant maximum-likelihood performance is technically infeasible. The author of "An efficient new technique for accurate bit error probability estimation of ZJ decoders" presented a new simulation technique called Important Sampling, which can accurately estimate the maximum-likelihood error performance of convolutional codes with constraint length up to 24 or higher. The authors proved by Important Sampling simulations that the error performance of convolutional codes with certain constraint length can actually be close to the Shannon limit although no feasible decoder can decode such codes. In this thesis, we propose a reduced-state Viterbi decoder with fixed decoding complexity for use of codes with large constraint lengths. Since, by "An efficient new technique for accurate bit error probability estimation of ZJ decoders", the maximum-likelihood error performance of codes with large constraint length is very good, a degradation due to the sub-optimal state reduction at the decoder still provides an acceptably good performance. Performance impact from choosing different decoder parameters, such as state size and sliding window size, are also examined in this thesis. Prof.~Po-Ning Chen 陳伯寧 2002 學位論文 ; thesis 40 zh-TW
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description 博士 === 國立交通大學 === 電信工程系 === 90 === A popular combination in modern coding system is the convolutional encoder and the Viterbi decoder. With a proper design, they can jointly provide an acceptable performance with feasible decoding complexity. In such a combination, a tradeoff on the error performance and the decoding complexity resides on the choice of the code constraint length. Specifically, the probability of Viterbi decoding failure decreases exponentially as the code constraint length increases. However, an increment of code constraint lengths also exponentially increases the computational effort of the Viterbi decoder. Nowadays, the implementation technology on the Viterbi decoder can only accommodate convolutional codes with a constraint length no greater than nine, which somehow limits the achievable error performance. On the other hand, the construction of convolutional codes with very large constraint lengths are now possible in both theory and practice, yet Monte Carlo simulations of their resultant maximum-likelihood performance is technically infeasible. The author of "An efficient new technique for accurate bit error probability estimation of ZJ decoders" presented a new simulation technique called Important Sampling, which can accurately estimate the maximum-likelihood error performance of convolutional codes with constraint length up to 24 or higher. The authors proved by Important Sampling simulations that the error performance of convolutional codes with certain constraint length can actually be close to the Shannon limit although no feasible decoder can decode such codes. In this thesis, we propose a reduced-state Viterbi decoder with fixed decoding complexity for use of codes with large constraint lengths. Since, by "An efficient new technique for accurate bit error probability estimation of ZJ decoders", the maximum-likelihood error performance of codes with large constraint length is very good, a degradation due to the sub-optimal state reduction at the decoder still provides an acceptably good performance. Performance impact from choosing different decoder parameters, such as state size and sliding window size, are also examined in this thesis.
author2 Prof.~Po-Ning Chen
author_facet Prof.~Po-Ning Chen
Sheng-Shian Wang
王聖賢
author Sheng-Shian Wang
王聖賢
spellingShingle Sheng-Shian Wang
王聖賢
A state-reduction Viterbi decoder for convolutional code with large constraint length
author_sort Sheng-Shian Wang
title A state-reduction Viterbi decoder for convolutional code with large constraint length
title_short A state-reduction Viterbi decoder for convolutional code with large constraint length
title_full A state-reduction Viterbi decoder for convolutional code with large constraint length
title_fullStr A state-reduction Viterbi decoder for convolutional code with large constraint length
title_full_unstemmed A state-reduction Viterbi decoder for convolutional code with large constraint length
title_sort state-reduction viterbi decoder for convolutional code with large constraint length
publishDate 2002
url http://ndltd.ncl.edu.tw/handle/51384700433312044187
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