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A lower bound for ternary constant weight codes

机译:三重恒重代码的下限

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摘要

We derive a lower bound for ternary constant-weight codes with minimum Hamming distance three. The bound is similar to a bound for binary constant-weight codes with minimum distance four described by Graham and Sloane (1980). It improves upon the Gilbert (1952) bound and coincides asymptotically with the Johnson (1962) bound for fixed weight as the codeword length tends to infinity.
机译:我们得出最小汉明距离为3的三元恒权码的下界。该界限类似于Graham和Sloane(1980)描述的最小距离为4的二进制恒权码的界限。当码字长度趋于无穷大时,它在吉尔伯特(1952)的边界上有所改进,并且与约翰逊(1962)的固定权重渐近一致。

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