Elliptic curve cryptosystems N Koblitz Mathematics of computation 48 (177), 203-209, 1987 | 8749 | 1987 |
A course in number theory and cryptography N Koblitz Springer Science & Business Media, 1994 | 2793 | 1994 |
Introduction to elliptic curves and modular forms N Koblitz Springer Science & Business Media, 1993 | 2049 | 1993 |
p-adic Numbers, p-adic Analysis, and Zeta-Functions N Koblitz Springer Science & Business Media, 2012 | 1777 | 2012 |
The state of elliptic curve cryptography N Koblitz, A Menezes, S Vanstone Designs, codes and cryptography 19, 173-193, 2000 | 1134 | 2000 |
Algebraic aspects of cryptography N Koblitz Springer Science & Business Media, 2012 | 1081 | 2012 |
Hyperelliptic cryptosystems N Koblitz Journal of cryptology 1, 139-150, 1989 | 811 | 1989 |
CM-curves with good cryptographic properties N Koblitz Annual international cryptology conference, 279-287, 1991 | 630 | 1991 |
Pairing-based cryptography at high security levels N Koblitz, A Menezes IMA International Conference on Cryptography and Coding, 13-36, 2005 | 434 | 2005 |
Another look at" provable security" N Koblitz, AJ Menezes Journal of Cryptology 20, 3-37, 2007 | 359 | 2007 |
The improbability that an elliptic curve has subexponential discrete log problem under the menezes—okamoto—vanstone algorithm R Balasubramanian, N Koblitz Journal of cryptology 11, 141-145, 1998 | 341 | 1998 |
Gauss sums and the p-adic Γ-function BH Gross, N Koblitz Annals of Mathematics 109 (3), 569-581, 1979 | 296 | 1979 |
p-adic Analysis: A short course on recent work N Koblitz Cambridge University Press, 1980 | 231 | 1980 |
Combinatorial cryptosystems galore! M Fellows, N Koblitz Contemporary Mathematics 168, 51-51, 1994 | 178 | 1994 |
The random oracle model: a twenty-year retrospective N Koblitz, AJ Menezes Designs, Codes and Cryptography 77, 587-610, 2015 | 168 | 2015 |
An elliptic curve implementation of the finite field digital signature algorithm N Koblitz Advances in Cryptology—CRYPTO'98: 18th Annual International Cryptology …, 1998 | 156 | 1998 |
Elliptic curve cryptography: The serpentine course of a paradigm shift AH Koblitz, N Koblitz, A Menezes Journal of Number theory 131 (5), 781-814, 2011 | 145 | 2011 |
A family of jacobians suitable for discrete log cryptosystems N Koblitz Advances in Cryptology—CRYPTO’88: Proceedings 8, 94-99, 1990 | 133 | 1990 |
Primality of the number of points on an elliptic curve over a finite field N Koblitz Pacific journal of mathematics 131 (1), 157-165, 1988 | 133 | 1988 |
Constructing elliptic curve cryptosystems in characteristic 2 N Koblitz Advances in Cryptology-CRYPTO’90: Proceedings 10, 156-167, 1991 | 116 | 1991 |