Weight distribution of double cyclic codes over \(\mathbb{F}_q + u \mathbb{F}_q\)
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Publication:6191094
DOI10.1016/j.ffa.2024.102389MaRDI QIDQ6191094
Unnamed Author, Xiangrui Meng, Fang-Wei Fu
Publication date: 6 March 2024
Published in: Finite Fields and their Applications (Search for Journal in Brave)
Cites Work
- Unnamed Item
- On double cyclic codes over \(\mathbb{Z}_4\)
- A class of constacyclic codes over \(\mathbb F_{p}+v\mathbb F_{p}\) and its Gray image
- Generalized quasi-cyclic codes over Galois rings: structural properties and enumeration
- Good \(p\)-ary quasic-cyclic codes from cyclic codes over \(\mathbb F_p+ v\mathbb F_p\)
- Optimal \(p\)-ary codes from one-weight and two-weight codes over \(\mathbb{F}_p + v\mathbb{F}_p^* \)
- \(u\)-constacyclic codes over \(\mathbb F_p+u\mathbb F_p\) and their applications of constructing new non-binary quantum codes
- Asymptotically good quasi-cyclic codes of fractional index
- Several classes of linear codes with a few weights from defining sets over \(\mathbb {F}_p+u\mathbb {F}_p\)
- Linear codes over \(\mathbb {F}_{q}[x/(x^2)\) and \(\mathrm{GR}(p^2,m)\) reaching the Griesmer bound]
- Hamming weights in irreducible cyclic codes
- \(\mathbb{Z}_p \mathbb{Z}_p[v\)-additive cyclic codes are asymptotically good]
- Some results on \( \mathbb{Z}_p\mathbb{Z}_p[v \)-additive cyclic codes]
- On normalized generating sets for GQC codes over \(\mathbb{Z}_2\)
- Structure and performance of generalized quasi-cyclic codes
- \(\mathbb Z_2\)-double cyclic codes
- Weight distribution of a subclass of \(\mathbb{Z}_2\)-double cyclic codes
- Quasi-Cyclic Codes of Index $1\frac {1}{3}$
- Optimal Self-Dual Codes Over>tex<$ BBF _2times BBF _2$>/tex<With Respect to the Hamming Weight
- Linear Codes From Perfect Nonlinear Mappings and Their Secret Sharing Schemes
- The Z/sub 4/-linearity of Kerdock, Preparata, Goethals, and related codes
- Some Results on Cyclic Codes Over ${F}_{2}+v{F}_{2}$
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