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On generalized Hamming weights of binary primitive BCH codes with minimum distance one less than a power of two

机译:关于最小距离小于2的幂的二进制原始BCH码的广义汉明加权

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摘要

The generalized Hamming weights introduced by Wei (1991) have been shown to be fundamental descriptive parameters of a linear block code. They have been found to be useful in certain cryptographic applications and in the studies of minimal trellis diagrams of linear block codes. In this correspondence, we determine the first few and the last few generalized Hamming weights of binary primitive BCH codes with minimum distance one less than a power of two, of their extensions, and of the duals of both.
机译:Wei(1991)引入的广义汉明权重已被证明是线性分组码的基本描述参数。已经发现它们在某些密码学应用和线性分组码的最小网格图的研究中是有用的。在此对应关系中,我们确定二进制原始BCH码的前几个和最后几个广义汉明权重,其最小距离小于2的幂,其扩展以及两个对偶。

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