Asymptotically good ZprZps-additive cyclic codes-Reference-Cited by-同舟云学术

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Asymptotically good ZprZps-additive cyclic codes

Published:2020-03 Issue: Volume:63 Page:101633
ISSN:1071-5797
Container-title:Finite Fields and Their Applications
language:en
Short-container-title:Finite Fields and Their Applications

Author:

Yao Ting,Zhu Shixin,Kai Xiaoshan

Funder

National Natural Science Foundation of China

Publisher

Elsevier BV

Subject

Applied Mathematics,General Engineering,Algebra and Number Theory,Theoretical Computer Science

Reference29 articles.

1. Z2Z4-additive cyclic codes;Abualrub;IEEE Trans. Inf. Theory,2014

2. On ZprZps-additive codes;Aydogdu;Linear Multilinear Algebra,2015

3. On ZprZps-additive cyclic codes;Borges;Adv. Math. Commun.,2018

4. Some randomized code constructions from group actions;Bazzi;IEEE Trans. Inf. Theory,2006

5. Some results on quasi-cyclic codes;Chen;Inf. Control,1969

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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. Skew Cyclic and Skew Constacyclic Codes over a Mixed Alphabet;Axioms;2024-05-28

3. Double Constacyclic Codes Over Two Finite Commutative Chain Rings;IEEE Transactions on Information Theory;2023-03

4. Asymptotically good $ \mathbb{Z}_{p}\mathbb{Z}_{p}[u]/\langle u^{t}\rangle $-additive cyclic codes;Advances in Mathematics of Communications;2023

5. On $ \mathbb{Z}_4\mathbb{Z}_4[u^3] $-additive constacyclic codes;Advances in Mathematics of Communications;2023

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