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ON JUSTESEN'S ALGEBRAIC GEOMETRY CODES

ON JUSTESEN'S ALGEBRAIC GEOMETRY CODES
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摘要 An isomorphism preserving Hamming distance between two algebraic geometry(AG)codes is presented to obtain the main parameters of Justesen’s algebraic geometry(JAG)codes.To deduce a simple approach to the decoding algorithm,a code word in a“small”JAG codeis used to correspond to error-locator polynomial.By this means,a simple decoding procedureand its ability of error correcting are explored obviously.The lower and upper bounds of thedimension of AG codes are also obtained. An isomorphism preserving Hamming distance between two algebraic geometry (AG)codes is presented to obtain the main parameters of Justesen's algebraic geometry(JAG) codes.To deduce a simple approach to the decoding algorithm,a code word in a“small”JAG code is used to correspond to error-locator polynomial.By this means,a simple decoding procedure and its ability of error correcting are explored obviously.The lower and upper bounds of the dimension of AG codes are also obtained.
出处 《Journal of Electronics(China)》 1993年第2期146-154,共9页 电子科学学刊(英文版)
关键词 ALGEBRAIC GEOMETRY CODES Error-locator POLYNOMIAL SYNDROME matrix Riemann-Roch THEOREM Algebraic geometry codes Error-locator polynomial Syndrome matrix Riemann-Roch theorem
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