$$\mathbb {Z}_2\mathbb {Z}_2[u^4]$$-cyclic codes and their duals-Reference-Cited by-同舟云学术

$$\mathbb {Z}_2\mathbb {Z}_2[u^4]$$-cyclic codes and their duals

Published:2022-05-11 Issue:4 Volume:41 Page:
ISSN:2238-3603
Container-title:Computational and Applied Mathematics
language:en
Short-container-title:Comp. Appl. Math.

Author:

Srinivasulu B.,Seneviratne Padmapani

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Link

https://link.springer.com/content/pdf/10.1007/s40314-022-01872-9.pdf

Reference26 articles.

1. Abualrub T, Siap I, Aydin N (2014) $${\mathbb{Z}}_2{\mathbb{Z}}_4$$-additive cyclic codes. IEEE Trans Inform Theory 60(3):1508–1514

2. Aydogdu I (2019) Codes over $${\mathbb{Z}} _ {p}[u]/{\langle u^ r\rangle }\times {\mathbb{Z}} _ {p}[u]/{\langle u^ s\rangle } $$. J Algebra Comb Discrete Appl 6(1):39–51

3. Aydogdu I, Siap I, Ten-Valls R (2017) On the structure of $${\mathbb{Z}}_2{\mathbb{Z}}_2[u^3]$$-linear and cyclic codes. Finite Fields Appl 48:241–260

4. Aydogdu I, Abualrub T, Siap I (2017) $${\mathbb{Z}}_2{\mathbb{Z}}_2[u]$$-cyclic and constacyclic codes. IEEE Trans Inform Theory 63(8):4883–4893

5. Aydogdu I, Siap I (2015) On $${\mathbb{Z}}_{p^r}{\mathbb{Z}}_{p^s}$$-additive codes. Linear Multilinear Algebra 63(10):2089–2102

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1. $$\mathbb {F}_{q}\mathbb {F}_{q}[u]$$-additive constacyclic codes are asymptotically good;Computational and Applied Mathematics;2024-07-16

2. Various structures of cyclic codes over the non-Frobenius ring $\mathbb{F}_p[u, v] /\left\langle u^2, v^2, u v, v u\right\rangle$;Advances in Mathematics of Communications;2023