\(\mathbb {Z}_2\mathbb {Z}_4\)-additive perfect codes in steganography

DOI10.3934/AMC.2011.5.425zbMath1228.68027OpenAlexW2397670217MaRDI QIDQ644319

Josep Rifà, Lorena Ronquillo, Helena Rifà-Pous

Publication date: 3 November 2011

Published in: Advances in Mathematics of Communications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3934/amc.2011.5.425

zbMATH Keywords

steganography\(\mathbb {Z}_2\mathbb {Z}_4\)-additive perfect codes

Mathematics Subject Classification ID

Cryptography (94A60) Data encryption (aspects in computer science) (68P25) Coding and information theory (compaction, compression, models of communication, encoding schemes, etc.) (aspects in computer science) (68P30) Other types of codes (94B60)

Related Items (9)

\(\mathbb{Z}_4\mathbb{Z}_4 [u\)-additive cyclic and constacyclic codes] ⋮ On ℤ_p^rℤ_p^s-additive codes ⋮ Skew cyclic codes over 𝔽4R ⋮ \(\mathbb{Z}_2\mathbb{Z}_2[u^4\)-cyclic codes and their duals] ⋮ An enumeration of 1-perfect ternary codes ⋮ New quantum codes from constacyclic and additive constacyclic codes ⋮ On the number of \(\mathbb{Z}_2 \mathbb{Z}_4\) and \(\mathbb{Z}_p \mathbb{Z}_{p^2}\)-additive cyclic codes ⋮ On \(\mathbb{Z}_4\mathbb{Z}_4[u^3 \)-additive constacyclic codes] ⋮ \(\mathbb Z_2\mathbb Z_4\mathbb Z_8\)-cyclic codes

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