Do non-free LCD codes over finite commutative Frobenius rings exist?-Reference-Cited by-同舟云学术

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Do non-free LCD codes over finite commutative Frobenius rings exist?

Published:2020-01-20 Issue:5 Volume:88 Page:825-840
ISSN:0925-1022
Container-title:Designs, Codes and Cryptography
language:en
Short-container-title:Des. Codes Cryptogr.

Author:

Bhowmick Sanjit,Fotue-Tabue Alexandre,Martínez-Moro Edgar,Bandi Ramakrishna^ORCID,Bagchi Satya

Funder

Spanish State Research Agency

Ministry of Human Resource Development

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Link

http://link.springer.com/content/pdf/10.1007/s10623-019-00713-x.pdf

Reference31 articles.

1. Aydin N., Asamov T.: http://www.asamov.com/Z4Codes/CODES/ShowCODESTablePage.aspx.

2. Boonniyoma K., Jitman S.: Complementary dual subfield linear codes over finite fields. ArXiv:1605.06827 [cs.IT] (2016).

3. CIM Series in Mathematical Sciences;C Carlet,2014

4. Carlet C., Güneri C., Özbudak F., Ozkaya B., Solé P.: On linear complementary pairs of codes. IEEE Trans. Inf. Theory 64(10), 6583–6589 (2018).

5. Carlet C., Mesnager S., Tang C.: Euclidean and Hermitian LCD MDS codes. Des. Codes Cryptogr. 86(11), 2606–2618 (2018).

Cited by 24 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Linear complementary pairs of codes over a finite non-commutative Frobenius ring;Journal of Applied Mathematics and Computing;2024-06-24

2. On reversibility problem in DNA bases over a class of rings;Applied Mathematics in Science and Engineering;2024-05-29

3. On the ℓ-DLIPs of codes over finite commutative rings;Discrete Mathematics;2024-04

4. On the hulls of cyclic codes of oddly even length over Z4;Discrete Mathematics;2024-03

5. On quantum and LCD codes from the cyclic codes over the ring $$\mathbb {F}_q[\textsf{u}, \textsf{v},\textsf{w}]/\langle \textsf{u}^3-\textsf{u},\textsf{v}^2-\textsf{v}, \textsf{w}^2-\textsf{w}, \textsf{u}\textsf{v}, \textsf{v}\textsf{u}, \textsf{u}\textsf{w}, \textsf{w}\textsf{u}, \textsf{v}\textsf{w}-\textsf{w}\textsf{v} \rangle $$;Journal of Applied Mathematics and Computing;2024-02-17

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