$${\mathbb {Z}}_{2}{\mathbb {Z}}_{4}{\mathbb {Z}}_{8}$$ Z 2 Z 4 Z 8 -Cyclic codes
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s12190-018-01216-z.pdf
Reference12 articles.
1. Abualrub, T., Siap, I., Aydin, N.: $${\mathbb{Z}}_2{\mathbb{Z}}_4$$ Z 2 Z 4 -additive cyclic codes. IEEE Trans. Info. Theory 60(3), 1508–1514 (2014)
2. Aydogdu, I., Siap, I.: The structure of $${\mathbb{Z}}_{2}{\mathbb{Z}}_{2^s}$$ Z 2 Z 2 s -additive codes: bounds on the minimum distance. Appl. Math. Inf. Sci. (AMIS) 7(6), 2271–2278 (2013)
3. Aydogdu, I., Siap, I.: On $${\mathbb{Z}}_{p^r}{\mathbb{Z}}_{p^s}$$ Z p r Z p s -additive codes. Linear Multilinear Algebra 63(10), 2089–2102 (2015)
4. Bannai, E., Dougherty, S.T., Harada, M., Oura, M.: Type II codes, even unimodular lattices, and invariant rings. IEEE Trans. Info. Theory 45(4), 1194–1205 (1999)
5. Borges, J., Fernández-Córdoba, C., Pujol, J., Rifà, J., Villanueva, M.: $$\mathbb{Z}_{2}\mathbb{Z}_{4}$$ Z 2 Z 4 -linear codes: generator matrices and duality. Designs, Codes Cryptogr. 54(2), 167–179 (2010)
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