Abstract
Let $C$ and $D$ be binary linear codes of length $n$, and let $S_{n}$ be the symmetric group of degree $n$. We denote by $W_{C,D}$ the joint weight enumerator of $C$ and $D$. The purpose of this paper is to represent the average of joint weight enumerators \[\frac{1}{n!}\sum_{\pi\in S_n}W_{C^{\pi},D}(a, b, c, d)\] by using the ordinary weight distributions of $C$ and $D$.
Citation
Tomoyuki YOSHIDA. "The average of joint weight enumerators." Hokkaido Math. J. 18 (2) 217 - 222, June 1989. https://doi.org/10.14492/hokmj/1381517759
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