Asymptotically good \(\mathbb{Z}_p\mathbb{Z}_p[u]/\langle u^t\rangle\)-additive cyclic codes
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Publication:6163798
DOI10.3934/amc.2022087OpenAlexW4312914532MaRDI QIDQ6163798
Ting Yao, Shixin Zhu, Heqian Xu, Yongsheng Tang
Publication date: 30 June 2023
Published in: Advances in Mathematics of Communications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/amc.2022087
random codesasymptotically good codescumulative weight enumerator\(\mathbb{Z}_p\mathbb{Z}_p[u/\langle u^t\rangle\)-additive cyclic codes]
Algebraic coding theory; cryptography (number-theoretic aspects) (11T71) Linear codes (general theory) (94B05) Cyclic codes (94B15)
Cites Work
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- Good self-dual generalized quasi-cyclic codes exist
- A metric for codes over residue class rings
- Asymptotically good quasi-cyclic codes of fractional index
- \(\mathbb{Z}_p \mathbb{Z}_p[v\)-additive cyclic codes are asymptotically good]
- Self-orthogonal quasi-abelian codes are asymptotically good
- \( \mathbb{Z}_p\mathbb{Z}_{p^s} \)-additive cyclic codes are asymptotically good
- Asymptotically good \(\mathbb{Z}_{p^r} \mathbb{Z}_{p^s} \)-additive cyclic codes
- New classes of \(p\)-ary few weight codes
- Quasi-Cyclic Codes of Index $1\frac {1}{3}$
- Thresholds of Random Quasi-Abelian Codes
- $\BBZ_{2}\BBZ_{4}$ -Additive Cyclic Codes
- Some randomized code constructions from group actions
- Is the class of cyclic codes asymptotically good?
- Good self-dual quasi-cyclic codes exist
- Association schemes and coding theory
- Probability and Computing
- Some results on quasi-cyclic codes
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