Characterization and constructions of self-dual codes over $\mathbb Z_2\times \mathbb Z_4$

Author:

Borges Joaquim, ,T. Dougherty Steven,Fernández-Córdoba Cristina,

Publisher

American Institute of Mathematical Sciences (AIMS)

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Computer Networks and Communications,Algebra and Number Theory,Applied Mathematics,Discrete Mathematics and Combinatorics,Computer Networks and Communications,Algebra and Number Theory

Reference19 articles.

1. On extremal additive $\mathbb F_4$ codes of length $10$ to $18$,;C. Bachoc;J. Théorie Nombres Bordeaux,2000

2. "Introduction to Coding Theory,'';J. Bierbrauer;Chapman & Hall/CRC,2005

3. Small additive quaternary codes,;A. Blokhuis;European J. Combin.,2004

4. On $\mathbb Z_2\mathbb Z_4$-linear codes and duality,;J. Borges;in,2006

5. $\mathbb Z_2\mathbb Z_4$-linear codes: generator matrices and duality,;J. Borges;Des. Codes Crypt.,2010

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1. Z2Z4-ACP of codes and their applications to the noiseless two-user binary adder channel;Discrete Mathematics;2024-12

2. $$\mathbb {Z}_2\mathbb {Z}_2[u^4]$$-cyclic codes and their duals;Computational and Applied Mathematics;2022-05-11

3. On Z2Z4-additive complementary dual codes and related LCD codes;Finite Fields and Their Applications;2020-02

4. On $Z_p Z_{p^k}$ -Additive Codes and Their Duality;IEEE Transactions on Information Theory;2019-06

5. Binary Images of ${\mathbb{Z}_2\mathbb{Z}_4}$ -Additive Cyclic Codes;IEEE Transactions on Information Theory;2018-12

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