Performance of Turbo Codes in Multipath Fading Channels

碩士 === 國立交通大學 === 電信研究所 === 85 === AbstractA class of powerful error-correcting codes called parallel concatenated codes, or turbo codes, has been proposed recently. Such a code consists of two or more parallel recursive systematic convolut...

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Main Authors: Jan, Da-Shang, 簡大翔
Other Authors: Yu T. Su
Format: Others
Language:zh-TW
Published: 1997
Online Access:http://ndltd.ncl.edu.tw/handle/17613315689352163385
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spelling ndltd-TW-085NCTU04360502015-10-13T17:59:39Z http://ndltd.ncl.edu.tw/handle/17613315689352163385 Performance of Turbo Codes in Multipath Fading Channels 輪碼於複徑衰褪通道下之性能表現 Jan, Da-Shang 簡大翔 碩士 國立交通大學 電信研究所 85 AbstractA class of powerful error-correcting codes called parallel concatenated codes, or turbo codes, has been proposed recently. Such a code consists of two or more parallel recursive systematic convolutional codes, each "subcode" is used to encode the same but independently interleaved data sequence. Together with a maximum a posteriori probability (MAP) iterative decoding rule, turbo codes have been shown to achieve bit error rate performance close to the Shannon's AWGN limit. The performance and behavior of turbo codes in practical multipath fading channels, however, remains to be determined. The fading effect usually incurs burst errors that greatly hinder a channel code's error correcting capability. Modification of the decoder structure is needed to account for the influence of multipath fading. The purpose of this thesis is to investigate the impacts of channel conditions and various system design alternatives on the overall system performance. Channel models used are: independent and correlated Rayleigh fading channels and those based on Jakes' model. Given the channel model we then study how the channel state information is derived and such information can be used to help decoding. Computer simulation is employed to quantify various system behavior and to provide numerical examples that give us system solutions. Yu T. Su 蘇育德 1997 學位論文 ; thesis 60 zh-TW
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description 碩士 === 國立交通大學 === 電信研究所 === 85 === AbstractA class of powerful error-correcting codes called parallel concatenated codes, or turbo codes, has been proposed recently. Such a code consists of two or more parallel recursive systematic convolutional codes, each "subcode" is used to encode the same but independently interleaved data sequence. Together with a maximum a posteriori probability (MAP) iterative decoding rule, turbo codes have been shown to achieve bit error rate performance close to the Shannon's AWGN limit. The performance and behavior of turbo codes in practical multipath fading channels, however, remains to be determined. The fading effect usually incurs burst errors that greatly hinder a channel code's error correcting capability. Modification of the decoder structure is needed to account for the influence of multipath fading. The purpose of this thesis is to investigate the impacts of channel conditions and various system design alternatives on the overall system performance. Channel models used are: independent and correlated Rayleigh fading channels and those based on Jakes' model. Given the channel model we then study how the channel state information is derived and such information can be used to help decoding. Computer simulation is employed to quantify various system behavior and to provide numerical examples that give us system solutions.
author2 Yu T. Su
author_facet Yu T. Su
Jan, Da-Shang
簡大翔
author Jan, Da-Shang
簡大翔
spellingShingle Jan, Da-Shang
簡大翔
Performance of Turbo Codes in Multipath Fading Channels
author_sort Jan, Da-Shang
title Performance of Turbo Codes in Multipath Fading Channels
title_short Performance of Turbo Codes in Multipath Fading Channels
title_full Performance of Turbo Codes in Multipath Fading Channels
title_fullStr Performance of Turbo Codes in Multipath Fading Channels
title_full_unstemmed Performance of Turbo Codes in Multipath Fading Channels
title_sort performance of turbo codes in multipath fading channels
publishDate 1997
url http://ndltd.ncl.edu.tw/handle/17613315689352163385
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