Optimal \(p\)-ary codes from one-weight and two-weight codes over \(\mathbb{F}_p + v\mathbb{F}_p^* \)
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Publication:904945
DOI10.1007/s11424-015-3265-3zbMath1336.94087OpenAlexW1970824825MaRDI QIDQ904945
Publication date: 14 January 2016
Published in: Journal of Systems Science and Complexity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11424-015-3265-3
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Linear codes over \({\mathbb{F}}_3+u\mathbb{F}_3+u^2\mathbb{F}_3\): MacWilliams identities, optimal ternary codes from one-Lee weight codes and two-Lee weight codes, Construction of one-Lee weight and two-Lee weight codes over \(\mathbb F_p+v\mathbb F_p\), Construction of one-Gray weight codes and two-Gray weight codes over \(\mathbb{Z}_{4} + u \mathbb{Z}_{4}\), Optimal \(p\)-ary cyclic codes with two zeros, Weight distribution of double cyclic codes over \(\mathbb{F}_q + u \mathbb{F}_q\), One-weight and two-weight \(\mathbb{Z}_2\mathbb{Z}_2[u,v\)-additive codes], Two infinite families of two-weight codes over \(\mathbb{Z}_{2^{m}}\), Two families of two-weight codes over \(\mathbb{Z}_4\), An infinite family of Griesmer quasi-cyclic self-orthogonal codes, Some optimal cyclic \(\mathbb{F}_q\)-linear \(\mathbb{F}_{q^t}\)-codes, Construction of two-Lee weight codes over, On MDS geometric \(\mathbb{F}_q\)-linear \(\mathbb{F}_{q^t} \)-codes, Constacyclic codes over \(\mathbb{F}_{q^2}[u/\langle u^2-w^2 \rangle\) and their application in quantum code construction]
Cites Work
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