On the decoding of the \((24, 12, 8)\) Golay code

DOI10.1016/j.ins.2010.08.015zbMath1273.94440OpenAlexW1997709017MaRDI QIDQ621601

Hsin-Chiu Chang, Hung-Peng Lee, Trieu-Kien Truong, Tsung-Ching Lin

Publication date: 28 January 2011

Published in: Information Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ins.2010.08.015

zbMATH Keywords

cyclic codeweightGolay codeerror patternsyndrome

Mathematics Subject Classification ID

Shift register sequences and sequences over finite alphabets in information and communication theory (94A55) Cyclic codes (94B15) Decoding (94B35)

Related Items (1)

Efficient decoding of the \((23, 12, 7)\) Golay code up to five errors

Cites Work

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• Correcting errors and erasures via the syndrome variety
• Algebraic decoding of the \((41, 21, 9)\) quadratic residue code
• A lookup table decoding of systematic \((47, 24, 11)\) quadratic residue code
• High speed decoding of the binary \((47, 24, 11)\) quadratic residue code
• Decoding of the (24, 12, 8) extended Golay code up to four errors
• Algebraic decoding of the (23,12,7) Golay code (Corresp.)
• Algebraic decoding of the (32, 16, 8) quadratic residue code
• Gröbner Bases, Coding, and Cryptography
• VLSI Architectures for Computing Multiplications and Inverses in GF(2^m)
• The algebraic decoding of the (41, 21, 9) quadratic residue code
• Decoding the (73, 37, 13) quadratic residue code
• Use of Grobner bases to decode binary cyclic codes up to the true minimum distance

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