Primality Testing And Integer Factorization In Public-Key Cryptography, Hardc...

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Características del artículo

Estado
Nuevo: Libro nuevo, sin usar y sin leer, que está en perfecto estado; incluye todas las páginas sin ...
Book Title
Primality Testing And Integer Factorization In Public-Key Cryptog
Personalized
No
ISBN
9780387772677
Categoría

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Product Identifiers

Publisher
Springer
ISBN-10
0387772677
ISBN-13
9780387772677
eBay Product ID (ePID)
65569631

Product Key Features

Number of Pages
Xviii, 371 Pages
Language
English
Publication Name
Primality Testing and Integer Factorization in Public-Key Cryptography
Subject
Communication Studies, Security / Cryptography, Computer Science, Security / General, Number Theory
Publication Year
2008
Type
Textbook
Subject Area
Mathematics, Computers, Language Arts & Disciplines
Author
Song Y. Yan
Series
Advances in Information Security Ser.
Format
Hardcover

Dimensions

Item Weight
26.5 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Edition Number
2
Intended Audience
Scholarly & Professional
LCCN
2008-935407
Reviews
From the reviews of the second edition:"The well-written and self-contained second edition 'is designed for a professional audience composed of researchers practitioners in industry.' In addition, 'this book is also suitable as a secondary text for graduate-level students in computer science, mathematics, and engineering,' as it contains about 300 problems. … Overall … 'this monograph provides a survey of recent progress in Primality Testing and Integer Factorization, with implications in factoring-based Public Key Cryptography.'" (Hao Wang, ACM Computing Reviews, April, 2009)This is the second edition of a book originally published in 2004. … I used it as a reference in preparing lectures for an advanced cryptography course for undergraduates, and it proved to be a wonderful source for a general description of the algorithms. … the book will be a valuable addition to any good reference library on cryptography and number theory … . It contains descriptions of all the main algorithms, together with explanations of the key ideas behind them. (S. C. Coutinho, SIGACT News, April, 2012), From the reviews of the second edition: "The well-written and self-contained second edition 'is designed for a professional audience composed of researchers practitioners in industry.' In addition, 'this book is also suitable as a secondary text for graduate-level students in computer science, mathematics, and engineering,' as it contains about 300 problems. … Overall … 'this monograph provides a survey of recent progress in Primality Testing and Integer Factorization, with implications in factoring-based Public Key Cryptography.'" (Hao Wang, ACM Computing Reviews, April, 2009) This is the second edition of a book originally published in 2004. … I used it as a reference in preparing lectures for an advanced cryptography course for undergraduates, and it proved to be a wonderful source for a general description of the algorithms. … the book will be a valuable addition to any good reference library on cryptography and number theory … . It contains descriptions of all the main algorithms, together with explanations of the key ideas behind them. (S. C. Coutinho, SIGACT News, April, 2012), From the reviews of the second edition: "The well-written and self-contained second edition 'is designed for a professional audience composed of researchers practitioners in industry.' In addition, 'this book is also suitable as a secondary text for graduate-level students in computer science, mathematics, and engineering,' as it contains about 300 problems. ... Overall ... 'this monograph provides a survey of recent progress in Primality Testing and Integer Factorization, with implications in factoring-based Public Key Cryptography.'" (Hao Wang, ACM Computing Reviews, April, 2009) "This is the second edition of a book originally published in 2004. ... I used it as a reference in preparing lectures for an advanced cryptography course for undergraduates, and it proved to be a wonderful source for a general description of the algorithms. ... the book will be a valuable addition to any good reference library on cryptography and number theory ... . It contains descriptions of all the main algorithms, together with explanations of the key ideas behind them." (S. C. Coutinho, SIGACT News, April, 2012)
Dewey Edition
23
Series Volume Number
11
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
005.8
Table Of Content
Number-Theoretic Preliminaries.- Primality Testing and Prime Generation.- Integer Factorization and Discrete Logarithms.- Number-Theoretic Cryptography.
Synopsis
The Primality Testing Problem (PTP) has now proved to be solvable in deterministic polynomial-time (P) by the AKS (Agrawal-Kayal-Saxena) algorithm, whereas the Integer Factorization Problem (IFP) still remains unsolvable in (P). There is still no polynomial-time algorithm for IFP. Many practical public-key cryptosystems and protocols such as RSA (Rivest-Shamir-Adleman) rely their security on computational intractability of IFP. Primality Testing and Integer Factorization in Public Key Cryptography, Second Edition, provides a survey of recent progress in primality testing and integer factorization, with implications to factoring based public key cryptography. Notable new features are the comparison of Rabin-Miller probabilistic test in RP, Atkin-Morain elliptic curve test in ZPP and AKS deterministic test. This volume is designed for advanced level students in computer science and mathematics, and as a secondary text or reference book; suitable for practitioners and researchers in industry., The Primality Testing Problem (PTP) has now proved to be solvable in deterministic polynomial-time (P) by the AKS (Agrawal-Kayal-Saxena) algorithm, whereas the Integer Factorization Problem (IFP) still remains unsolvable in (P). There is still no polynomial-time algorithm for IFP. Many practical public-key cryptosystems and protocols such as RSA (Rivest-Shamir-Adleman) rely their security on computational intractability of IFP. Primality Testing and Integer Factorization in Public Key Cryptography, Second Edition, provides a survey of recent progress in primality testing and integer factorization, with implications to factoring based public key cryptography. Notable new features are the comparison of Rabin-Miller probabilistic test in RP, Atkin-Morain elliptic curve test in ZPP and AKS deterministic test. This volume is designed for advanced level students in computer science and mathematics, and as a secondary text or reference book; suitable for practitioners and researchers in industry. First edition was very positively reviewed by Prof Samuel Wagstaff at Purdue University in AMS Mathematical Reviews (See MR2028480 2004j:11148), and by Professor J.T. Ayuso of University of Simon Bolivar in the European Mathematical Society's review journal Zentralblatt f r Mathematik (see Zbl 1048.11103)., The Primality Testing Problem (PTP) has now proved to be solvable in deterministic polynomial-time (P) by the AKS (Agrawal-Kayal-Saxena) algorithm, whereas the Integer Factorization Problem (IFP) still remains unsolvable in (P). There is still no polynomial-time algorithm for IFP. Many practical public-key cryptosystems and protocols such as RSA (Rivest-Shamir-Adleman) rely their security on computational intractability of IFP. Primality Testing and Integer Factorization in Public Key Cryptography, Second Edition, provides a survey of recent progress in primality testing and integer factorization, with implications to factoring based public key cryptography. Notable new features are the comparison of Rabin-Miller probabilistic test in RP, Atkin-Morain elliptic curve test in ZPP and AKS deterministic test. This volume is designed for advanced level students in computer science and mathematics, and as a secondary text or reference book; suitable for practitioners and researchers in industry. First edition was very positively reviewed by Prof Samuel Wagstaff at Purdue University in AMS Mathematical Reviews (See MR2028480 2004j:11148), and by Professor J.T. Ayuso of University of Simon Bolivar in the European Mathematical Society's review journal Zentralblatt für Mathematik (see Zbl 1048.11103).
LC Classification Number
QA268

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