Multivariate Public Key Cryptosystems

Author:   Jintai Ding ,  Jason E Gower ,  Dieter S Schmidt
Publisher:   Springer
ISBN:  

9780387512167


Pages:   280
Publication Date:   30 August 2008
Format:   Undefined
Availability:   Out of stock   Availability explained


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Multivariate Public Key Cryptosystems


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Overview

Multivariate public key cryptosystems (MPKC) is a fast-developing area in cryptography. This book systematically presents the subject matter for a broad audience and is the first book to focus on this exciting new topic. Information security experts in industry can use the book as a guide for understanding what is needed to implement these cryptosystems for practical applications, and researchers in both computer science and mathematics will find it a good starting point for exploring this new field. It is also suitable as a textbook for advanced-level students.

Full Product Details

Author:   Jintai Ding ,  Jason E Gower ,  Dieter S Schmidt
Publisher:   Springer
Imprint:   Springer
Dimensions:   Width: 23.40cm , Height: 1.50cm , Length: 15.60cm
Weight:   0.395kg
ISBN:  

9780387512167


ISBN 10:   0387512160
Pages:   280
Publication Date:   30 August 2008
Audience:   General/trade ,  General
Format:   Undefined
Publisher's Status:   Unknown
Availability:   Out of stock   Availability explained

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Reviews

<p>From the reviews: <p><p> This book consists of eight chapters plus a five-page appendix on basic finite field theory. As a textbook, however, even in computer science, it might be suitable as a reference for specific aspects of an advanced course in cryptology with MPKCs as one of the topics. Certainly anyone interested in this area of cryptology would benefit from having this book as part of their library. (Richard A. Mollin, Zentralblatt MATH, Vol. 1105 (7), 2007)<p> The book begins with an overview of the basic ideas and early development of multivariate public key cryptography and signature schemes. This work can be used by industry experts as a guide for understanding the basic mathematical structures needed to implement these cryptosystems for practical applications, and as a starting point for researchers in both computer science and the mathematical theory of polynomials over finite fields. (Adrian Atanasiu, ACM Computing Reviews, Vol. 49 (4), April, 2008)


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