Fast Generation Of Random, Strong RSA Primes (1997)

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by Robert D. Silverman
Citations:7 - 0 self

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CryptoBytes 3 (1), 1997 – RSA Laboratories - 1997
5 Implementation of fast RSA key generation on smart cards – Chenghuai Lu - 2002
3 Some Primality Testing Algorithms – R.G.E. Pinch - 1993
20 Fast Generation of Prime Numbers and Secure Public-Key Cryptographic Parameters – Ueli M. Maurer - 1995
127 Signature Schemes Based on the Strong RSA Assumption – Ronald Cramer, Victor Shoup - 1998
5 MODULAR EXPONENTIATION VIA THE EXPLICIT CHINESE REMAINDER THEOREM – Daniel J. Bernstein, Jonathan, P. Sorenson
Specification of ESIGN Signatures – At Ur Es
Self-Evaluation ESIGN Signatures – Esign Signatur Es
3 ACE: The Advanced Cryptographic Engine – Thomas Schweinberger, Victor Shoup - 2000
1 FIPS PUB 186-3 FEDERAL INFORMATION PROCESSING STANDARDS PUBLICATION Digital Signature Standard (DSS) – Patrick Gallagher, Deputy Director Foreword, Cita Furlani Director - 2009
3 Finding prime pairs with particular gaps – Pamela A. Cutter - 2002
On the Distributions of Pseudoprimes, Carmichael Numbers, and – Strong Pseudoprimes, Aran Nayebi - 2009
Cryptanalysis of Koyama Scheme – Sahdeo Padhye - 2006
9 On the design of RSA with short secret exponent – Hung-min Sun, Wu-chuan Yang, Chi, Sung Laih - 1999
2 Constructing Elliptic Curves With a Given Number of Points Over a Finite Field – Amod Agashe, Kristin Lauter, Ramarathnam Venkatesan - 2001
2 F.: Kleptographic weaknesses in Benaloh-Tuinstra protocol – Piotr Borzecki, Jedrzej Kabarowski, Przemysław Kubiak, Mirosław Kutyłowski, Filip Zagórski, Filip Zagórski - 2006
6 Multidigit Modular Multiplication With The Explicit Chinese Remainder Theorem – Daniel J. Bernstein - 1995
22 Asymptotic semismoothness probabilities – Eric Bach, René Peralta - 1996
ABSOLUTE QUADRATIC PSEUDOPRIMES – Richard G. E. Pinch