Publication:
Counting Z2Z4-Additive Codes

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AMER MATHEMATICAL SOC

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10.1090/conm/634/12694
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It is well known that the subsets of the Hamming scheme, with an abelian group structure, have been characterized by Delsarte as what is now known as Z(2)Z(4) codes. Z(2)Z(4)-additive codes give rise to Z(2)Z(4)-linear codes via a Gray map which are propelinear binary codes. In this paper, we define free Z(2)Z(4)-additive codes and count their number. We then count the number of arbitrary Z(2)Z(4)-additive codes of type (alpha, beta; gamma, delta; kappa).

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NONCOMMUTATIVE RINGS AND THEIR APPLICATIONS

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0271-4132

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978-1-4704-1032-2

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