Cryptanalysis of RSA and its variants
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Cryptanalysis of RSA and its variants by M. Jason Hinek

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Published by CRC Press in Boca Raton .
Written in English

Subjects:

  • Telecommunication -- Security measures -- Mathematics,
  • Public key cryptography,
  • Computer security

Book details:

Edition Notes

StatementM. Jason Hinek.
SeriesChapman & Hall/CRC cryptography and network security, Chapman & Hall/CRC cryptography and network security
Classifications
LC ClassificationsTK5102.94 .H56 2010
The Physical Object
Paginationxviii, 268 p. :
Number of Pages268
ID Numbers
Open LibraryOL23980165M
ISBN 101420075187
ISBN 109781420075182
LC Control Number2009019264

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  Thirty years after RSA was first publicized, it remains an active research area. Although several good surveys exist, they are either slightly outdated or only focus on one type of attack. Offering an updated look at this field, Cryptanalysis of RSA and Its Variants presents the best known mathematical attacks on RSA and its main variants, includinCited by: Thirty years after RSA was first publicized, it remains an active research area. Although several good surveys exist, they are either slightly outdated or only focus on one type of attack. Offering an updated look at this field, Cryptanalysis of RSA and Its Variants presents the best known mathemati.   Cryptanalysis of RSA and Its Variants. Thirty years after RSA was first publicized, it remains an active research area. Although several good surveys exist, they are either slightly outdated or only focus on one type of attack. Thirty years after RSA was first publicized, it remains an active research area. Although several good surveys exist, they are either slightly outdated or only focus on one type of attack. Offering an updated look at this field, Cryptanalysis of RSA and Its Variants presents the best Price: $

  Offering an updated look at this field, Cryptanalysis of RSA and Its Variants presents the best known mathematical attacks on RSA and its main variants, including CRT-RSA, multi-prime RSA, and multi-power RSA. Divided into three parts, the book first introduces RSA and reviews the mathematical background needed for the majority of attacks described in the remainder of the text.5/5(2).   Cryptanalysis of RSA and its variants. Hinek, M. Jason. CRC / Taylor & Francis pages $ Hardcover Chapman & Hall/CRC cryptography and network security. Review of the book "Cryptanalysis of RSA and its Variants" by M. Jason Hinek CRC Press, Taylor & Francis Group ISBN: Jannik Pewny. Find helpful customer reviews and review ratings for Cryptanalysis of RSA and Its Variants (Chapman & Hall/CRC Cryptography and Network Security Series) at Read honest and unbiased product reviews from our users.

The first resource to focus on the security variances of RSA, Cryptanalysis of RSA and Its Variants is a comprehensive survey of the best known algebraic attacks on RSA and its main variants, including Rebalanced RSA, Multi-prime RSA, and Multi-factor RSA. The preliminary material introduces RSA and reviews all the mathematical background needed for the remainder of the book. Offering an updated look at this field, Cryptanalysis of RSA and Its Variants presents the best known mathematical attacks on RSA and its main variants, including CRT-RSA, multi-prime RSA, and multi-power RSA. Divided into three parts, the book first introduces RSA and reviews the mathematical background needed for the majority of attacks described in the remainder of the text. Focusing on mathematical attacks that exploit the structure of RSA and specific parameter choices, this book provides a collection of well-known attacks on RSA and its main variants, including It treats the cryptanalysis of the main variants of RSA as a major topic.   Abstract. The standard RSA scheme provides the key equation \(ed\equiv 1\pmod {\varphi (N)}\) for \(N=pq\), where \(\varphi (N)=(p-1)(q-1)\) is Euler quotient (or Euler’s totient function), e and d are the public and private keys, respectively. It has been extended to the following variants with modified Euler quotient \(\omega (N)=(p^)(q^)\), which in turn indicates the modified key Cited by: 1.