A new class of 3-fold perfect splitting authentication codes
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Publication:663455
DOI10.1007/s10623-011-9496-yzbMath1235.05022OpenAlexW2092130061MaRDI QIDQ663455
Publication date: 15 February 2012
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10623-011-9496-y
\(t\)-fold perfect splitting authentication codesCandelabra restricted strong partially balanced \(t\)-systemsRestricted strong partially balanced \(t\)-designs
Combinatorial aspects of block designs (05B05) Authentication, digital signatures and secret sharing (94A62)
Related Items (6)
Three constructions of perfect authentication codes from projective geometry over finite fields ⋮ A construction of \(t\)-fold perfect splitting authentication codes with equal deception probabilities ⋮ A construction for \(t\)-fold perfect authentication codes with arbitration ⋮ Disjoint difference families and their applications ⋮ Some new classes of 2-fold optimal or perfect splitting authentication codes ⋮ On \((t, L)\)-fold perfect authentication and secrecy codes with arbitration
Cites Work
- Infinite families of optimal splitting authentication codes secure against spoofing attacks of higher order
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- Candelabra systems and designs
- Further results on the existence of splitting BIBDs and application to authentication codes
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- New combinatorial designs and their applications to authentication codes and secret sharing schemes.
- Information-theoretic bounds for authentication codes and block designs
- A new class of optimal 3-splitting authentication codes
- On Quadruple Systems
- An improvement on H design
- Splitting balanced incomplete block designs with block size 3 × 2
- Combinatorial Constructions for Optimal Splitting Authentication Codes
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