Generalized Syndrome Polynomials for Decoding Reed-Solomon Codes
Summary :
In this letter, a generalized syndrome polynomial is proposed from which several decoding key-equations for Reed-Solomon codes can be derived systematically. These equations are always solved by the extended Euclidean algorithm.
- Publication
- IEICE TRANSACTIONS on Fundamentals Vol.E75-A No.8 pp.1026-1029
- Publication Date
- 1992/08/25
- Publicized
- Online ISSN
- DOI
- Type of Manuscript
- LETTER
- Category
- Information Theory and Coding Theory
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Kiyomichi ARAKI, Ikuo FUJITA, "Generalized Syndrome Polynomials for Decoding Reed-Solomon Codes" in IEICE TRANSACTIONS on Fundamentals,
vol. E75-A, no. 8, pp. 1026-1029, August 1992, doi: .
Abstract: In this letter, a generalized syndrome polynomial is proposed from which several decoding key-equations for Reed-Solomon codes can be derived systematically. These equations are always solved by the extended Euclidean algorithm.
URL: https://global.ieice.org/en_transactions/fundamentals/10.1587/e75-a_8_1026/_p
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@ARTICLE{e75-a_8_1026,
author={Kiyomichi ARAKI, Ikuo FUJITA, },
journal={IEICE TRANSACTIONS on Fundamentals},
title={Generalized Syndrome Polynomials for Decoding Reed-Solomon Codes},
year={1992},
volume={E75-A},
number={8},
pages={1026-1029},
abstract={In this letter, a generalized syndrome polynomial is proposed from which several decoding key-equations for Reed-Solomon codes can be derived systematically. These equations are always solved by the extended Euclidean algorithm.},
keywords={},
doi={},
ISSN={},
month={August},}
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TY - JOUR
TI - Generalized Syndrome Polynomials for Decoding Reed-Solomon Codes
T2 - IEICE TRANSACTIONS on Fundamentals
SP - 1026
EP - 1029
AU - Kiyomichi ARAKI
AU - Ikuo FUJITA
PY - 1992
DO -
JO - IEICE TRANSACTIONS on Fundamentals
SN -
VL - E75-A
IS - 8
JA - IEICE TRANSACTIONS on Fundamentals
Y1 - August 1992
AB - In this letter, a generalized syndrome polynomial is proposed from which several decoding key-equations for Reed-Solomon codes can be derived systematically. These equations are always solved by the extended Euclidean algorithm.
ER -
English
