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Groebner Bases, Coding, and Cryptography (Softcover reprint of hardcover 1st ed. 2009)

By: Mora, Teo(Edited by) Perret, Ludovic(Edited by) Sakata, Shojiro(Edited by) Sala, Massimiliano(Edited by) Traverso, Carlo(Edited by)

3642101003 / 9783642101007
Paperback / softback
510
19/10/2010
Stock expected by 18/08/2020
Germany
155 x 235 mm, 682 grams 430 pages, XVI, 430 p.
Professional & Vocational  Learn More

Coding theory and cryptography allow secure and reliable data transmission, which is at the heart of modern communication.

Nowadays, it is hard to find an electronic device without some code inside.

Groebner bases have emerged as the main tool in computational algebra, permitting numerous applications, both in theoretical contexts and in practical situations. This book is the first book ever giving a comprehensive overview on the application of commutative algebra to coding theory and cryptography.

For example, all important properties of algebraic/geometric coding systems (including encoding, construction, decoding, list decoding) are individually analysed, reporting all significant approaches appeared in the literature.

Also, stream ciphers, PK cryptography, symmetric cryptography and Polly Cracker systems deserve each a separate chapter, where all the relevant literature is reported and compared.

While many short notes hint at new exciting directions, the reader will find that all chapters fit nicely within a unified notation.

BIC:

GPJ Coding theory & cryptology, PBD Discrete mathematics, PBF Algebra, PBV Combinatorics & graph theory, UY Computer science, UYA Mathematical theory of computation

Our price£74.49
RRP £99.99
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