Titlebook: Geometries, Codes and Cryptography; G. Longo,M. Marchi,A. Sgarro Book 1990 Springer-Verlag Wien 1990 algebra.authentication.coding.coding

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Applications of Finite Geometry to Cryptographythreshold schemes, network problems and WOM-codes. As geometric counterparts we shall nearly exclusively deal with projective spaces and their internal structures provided by, for example, linear subspaces, Baer subspaces, quadrics, etc.

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Authentication / Secrecy Codesconditional secrecy due to Shannon [17] Simmons developed a theory of unconditional authentication [19]. In this paper we give some bounds and constructions for authentication/secrecy codes with splitting, based on finite geometry and combinatorics.

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Geometries, Codes and Cryptography978-3-7091-2838-1Series ISSN 0254-1971 Series E-ISSN 2309-3706

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Praktische Beobachtungen und Erfahrungen,sembled in two or more geometrical dimensions or directions, with emphasis on simple component codes and low complexity methods of decoding. Array codes were first discussed by Elias [31], and useful introductory references include [15,36,38,75,81]. The following books have significant sections devo