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ON THE DECODING OF ALGEBRAIC GEOMETRIC CODES BASED ON FIA

ON THE DECODING OF ALGEBRAIC GEOMETRIC CODES BASED ON FIA
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摘要 Suppose C is an irreducible algebraic curve of genus g, C*(D,G) is an algebraic geometric code with designed minimum distance d* = deg(G)-2g + 2. In this paper, a decoding algorithm based on Fundamental Iterative Algorithm(FIA) is presented, also its reasonableness is proved. In fact, our decoding algorithm is a modification of the algorithm proposed by G. L. Fend and T. R. N. Rao(1993) and can correct any received words with errors not more than (d*-1)/2, whereas the complexity is only about one half as much as Feng and Rao’s. The procedure can be implemented easily by hardware or software. Suppose C is an irreducible algebraic curve of genus g, C*(D,G) is an algebraic geometric code with designed minimum distance d* = deg(G)-2g + 2. In this paper, a decoding algorithm based on Fundamental Iterative Algorithm(FIA) is presented, also its reasonableness is proved. In fact, our decoding algorithm is a modification of the algorithm proposed by G. L. Fend and T. R. N. Rao(1993) and can correct any received words with errors not more than (d*-1)/2, whereas the complexity is only about one half as much as Feng and Rao's. The procedure can be implemented easily by hardware or software.
出处 《Journal of Electronics(China)》 1996年第1期23-30,共8页 电子科学学刊(英文版)
关键词 ALGEBRAIC GEOMETRIC code FUNDAMENTAL iterative ALGORITHM DECODING ALGORITHM Algebraic geometric code Fundamental iterative algorithm Decoding algorithm
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