Construction of Cartesian authentication codes from unitary geometry
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Publication:1203950
DOI10.1007/BF00125202zbMath0764.94022OpenAlexW2091847967MaRDI QIDQ1203950
Publication date: 18 February 1993
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf00125202
Algebraic coding theory; cryptography (number-theoretic aspects) (11T71) Cryptography (94A60) Other types of codes (94B60)
Related Items (14)
Construction of authentication codes based on orthogonal array and Latin square ⋮ Geometry of classical groups over finite fields and its applications ⋮ Association schemes based on singular symplectic geometry over finite fields and its application ⋮ Some new constructions of authentication codes with arbitration and multi-receiver from singular symplectic geometry ⋮ A generalization of the formulas for intersection numbers of dual polar association schemes and their applications ⋮ Anzahl formulas of subspaces in symplectic spaces and their applications ⋮ Singular linear space and its applications ⋮ Construction of authentication codes with arbitration from unitary geometry ⋮ Authentication codes and bipartite graphs ⋮ Structure of unitary groups over finite group rings and its application ⋮ A CONSTRUCTION OF CARTESIAN AUTHENTICATION CODE FROM ORTHOGONAL SPACES OVER A FINITE FIELD OF ODD CHARACTERISTIC ⋮ A construction of multisender authentication codes with sequential model from symplectic geometry over finite fields ⋮ Several Anzahl theorems of alternate matrices over Galois rings ⋮ Construction of Multi-receiver Multi-fold Authentication Codes from Singular Symplectic Geometry over Finite Fields
Cites Work
- A Cartesian product construction for unconditionally secure authentication codes that permit arbitration
- On the unitary invariants of a surface of a vector space over a finite field
- Anzahl theorems in finite singular symplectic, unitary and orthogonal geometries
- Codes Which Detect Deception
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