Gray images of cyclic codes over \(\mathbb{Z}_{p^2}\) and \(\mathbb{Z}_p \mathbb{Z}_{p^2}\)
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Publication:6046157
DOI10.1016/j.disc.2023.113382zbMath1518.94143arXiv2206.13810OpenAlexW4324056573MaRDI QIDQ6046157
Publication date: 15 May 2023
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2206.13810
Cites Work
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- One weight \(\mathbb {Z}_2\mathbb {Z}_4\) additive codes
- Permutation decoding of \(\mathbb Z_2{\mathbb Z}_4\)-linear codes
- Maximum distance separable codes over \({\mathbb{Z}_4}\) and \({\mathbb{Z}_2 \times \mathbb{Z}_4}\)
- \(Z_2Z_4\)-linear codes: rank and kernel
- Linear codes with complementary duals
- A characterization of \(\mathbb {Z}_{2}\mathbb {Z}_{2}[u\)-linear codes]
- On \(\mathbb{Z}_{p^r}\mathbb{Z}_{p^s}\)-additive cyclic codes
- Modular and \(p\)-adic cyclic codes
- Few-weight \(\mathbb{Z}_p\mathbb{Z}_p[u\)-additive codes from down-sets]
- On \(\mathbb{Z}_2\mathbb{Z}_4\)-additive polycyclic codes and their Gray images
- \( \mathbb{Z}_p\mathbb{Z}_{p^s} \)-additive cyclic codes are asymptotically good
- One-weight and two-weight \(\mathbb{Z}_2\mathbb{Z}_2[u,v\)-additive codes]
- On \(\mathbb{Z}_2 \mathbb{Z}_4\)-additive complementary dual codes and related LCD codes
- ${\mathbb {Z}}_{2}{\mathbb {Z}}_{4}$ -Additive Cyclic Codes, Generator Polynomials, and Dual Codes
- $\BBZ_{2}\BBZ_{4}$ -Additive Cyclic Codes
- On ℤprℤps-additive codes
- The Z/sub 4/-linearity of Kerdock, Preparata, Goethals, and related codes
- Binary images of cyclic codes over Z/sub 4/
- Binary Images of <inline-formula> <tex-math notation="LaTeX">${\mathbb{Z}_2\mathbb{Z}_4}$ </tex-math> </inline-formula>-Additive Cyclic Codes
- Z(p/sup k+1/)-linear codes
- ℤ₂ℤ₄-Additive Quasi-Cyclic Codes
- <inline-formula> <tex-math notation="LaTeX">${\mathbb{Z}_{2}\mathbb{Z}_{4}}$ </tex-math> </inline-formula>-Additive Cyclic Codes: Kernel and Rank
- On $Z_p Z_{p^k}$ -Additive Codes and Their Duality