A Fast Reed-Solomon Encoding for RAID
碩士 === 義守大學 === 資訊工程學系碩士班 === 99 === We propose two look-up table methods to improve the encoding redundant data speed on software RAID. One is the Lagrange-Like Method which calculating redundant data using base concept and the other is parallel Linear Feedback Shift Register (LFSR) which calculati...
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ndltd-TW-099ISU053920402015-10-23T06:50:32Z http://ndltd.ncl.edu.tw/handle/76153254180858127729 A Fast Reed-Solomon Encoding for RAID 使用快速里德-索羅門編碼法於磁碟陣列 An-Ti Chien 簡安迪 碩士 義守大學 資訊工程學系碩士班 99 We propose two look-up table methods to improve the encoding redundant data speed on software RAID. One is the Lagrange-Like Method which calculating redundant data using base concept and the other is parallel Linear Feedback Shift Register (LFSR) which calculating parity using the generator polynomial of Reed-Solomon Code. We use the polynomial base to calculate the redunant data and use the Horner’s rule with looup table to improvement the Lagrange-Like Method. The parallel LFSR can be calculated by module generator polynomail, and each result could be pre-calculated as constant date and store them in the memory. The benefit of adopting lookup table does not need finite field operation. Therefore, computing P and Q method of the redundancy, namely, Lagrange-Like Method is faster than LFSR algorithm 40% and the memory size is required 128k bytes. The parallel LFSR algorithm is faster than LFSR method 80% and the memory size is required 126.5k bytes, on the improvement in speed has a considerable breakthrough. Yan-Haw Chen 陳延華 2011 學位論文 ; thesis 47 zh-TW |
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碩士 === 義守大學 === 資訊工程學系碩士班 === 99 === We propose two look-up table methods to improve the encoding redundant data speed on software RAID. One is the Lagrange-Like Method which calculating redundant data using base concept and the other is parallel Linear Feedback Shift Register (LFSR) which calculating parity using the generator polynomial of Reed-Solomon Code.
We use the polynomial base to calculate the redunant data and use the Horner’s rule with looup table to improvement the Lagrange-Like Method. The parallel LFSR can be calculated by module generator polynomail, and each result could be pre-calculated as constant date and store them in the memory.
The benefit of adopting lookup table does not need finite field operation. Therefore, computing P and Q method of the redundancy, namely, Lagrange-Like Method is faster than LFSR algorithm 40% and the memory size is required 128k bytes. The parallel LFSR algorithm is faster than LFSR method 80% and the memory size is required 126.5k bytes, on the improvement in speed has a considerable breakthrough.
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author2 |
Yan-Haw Chen |
author_facet |
Yan-Haw Chen An-Ti Chien 簡安迪 |
author |
An-Ti Chien 簡安迪 |
spellingShingle |
An-Ti Chien 簡安迪 A Fast Reed-Solomon Encoding for RAID |
author_sort |
An-Ti Chien |
title |
A Fast Reed-Solomon Encoding for RAID |
title_short |
A Fast Reed-Solomon Encoding for RAID |
title_full |
A Fast Reed-Solomon Encoding for RAID |
title_fullStr |
A Fast Reed-Solomon Encoding for RAID |
title_full_unstemmed |
A Fast Reed-Solomon Encoding for RAID |
title_sort |
fast reed-solomon encoding for raid |
publishDate |
2011 |
url |
http://ndltd.ncl.edu.tw/handle/76153254180858127729 |
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