Maximum distance separable codes over $${\mathbb{Z}_4}$$ and $${\mathbb{Z}_2 \times \mathbb{Z}_4}$$

Author:

Bilal M.,Borges J.,Dougherty S. T.,Fernández-Córdoba C.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Reference9 articles.

1. Borges J., Fernández C., Pujol J., Rifà J., Villanueva M.: On $${\mathbb Z_{2}\mathbb Z_{4}}$$ -linear codes and duality. VJMDA, pp. 171–177, Ciencias, 23. Secr. Publ. Intercamb. Ed., Valladolid (2006).

2. Borges J., Fernández-Córdoba C., Pujol J., Rifà J., Villanueva M.: $${\mathbb Z_{2}\mathbb Z_{4}}$$ -linear codes: generator matrices and duality. Des. Codes Cryptogr. 54(2), 167–179 (2010)

3. Delsarte P.: An algebraic approach to the association schemes of coding theory. Philips Res. Rep. Suppl. 10, vi + 97 (1973).

4. Delsarte P., Levenshtein V.: Association schemes and coding theory. IEEE Trans. Inform. Theory 44(6), 2477–2504 (1998)

5. Dougherty S.T., Shiromoto K.: Maximum distance codes over rings of order 4. IEEE Trans. Inform. Theory 47, 400–404 (2001)

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