Multi-twisted additive self-orthogonal and ACD codes are asymptotically good
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Publication:6185639
DOI10.1016/j.ffa.2023.102319OpenAlexW4387888251MaRDI QIDQ6185639
Anuradha Sharma, Sandeep Sharma
Publication date: 8 January 2024
Published in: Finite Fields and their Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ffa.2023.102319
Geometric methods (including applications of algebraic geometry) applied to coding theory (94B27) Cyclic codes (94B15)
Cites Work
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- Constacyclic \(\mathbb F_q\)-linear codes over \(\mathbb F_{q^l}\)
- Cyclic \(\mathbb F_{q}\)-linear \(\mathbb F_{q^t}\)-codes
- Enumeration of complementary-dual cyclic \(\mathbb{F}_q\)-linear \(\mathbb{F}_{q^t}\)-codes
- Long quasi-polycyclic \(t\)-CIS codes
- Multi-twisted additive codes over finite fields
- Additive cyclic complementary dual codes over \(\mathbb{F}_4\)
- On cyclic \(\mathbb F_q\)-linear \(\mathbb F_{q^{t}}\)-codes
- Additive complementary dual codes over \(\mathbb{F}_4\)
- Thresholds of Random Quasi-Abelian Codes
- Fundamentals of Error-Correcting Codes
- Quantum twisted codes
- Nonbinary quantum codes
- Quantum error correction via codes over GF(4)
- On $Z_p Z_{p^k}$ -Additive Codes and Their Duality
- Constacyclic additive codes over finite fields
- Probability and Computing
- Additive cyclic codes over \(\mathbb F_4\)
- Additive cyclic codes over \(\mathbb F_4\)
- Multi-twisted additive codes over finite fields are asymptotically good
- Multi-twisted additive codes with complementary duals over finite fields
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