Abstract
In this paper we determine completely the structure of linear codes over ℤ/Nℤ of constant weight. Namely, we determine exactly which modules underlie linear codes of constant weight, and we describe the coordinate functionals involved. The weight functions considered are: Hamming weight, Lee weight, and Euclidean weight. We present a general uniqueness theorem for virtual linear codes of constant weight. Existence is settled on a case by case basis.
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Wood, J. A. (2000). The structure of linear codes of constant weight. Electronic Notes in Discrete Mathematics, 6, 1–10. https://doi.org/10.1090/s0002-9947-01-02905-1
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