Method and device for cryptographic processing with the aid...

Cryptography – Particular algorithmic function encoding – Public key

Reexamination Certificate

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C380S046000, C713S171000, C713S180000, C713S176000

Reexamination Certificate

active

06956946

ABSTRACT:
In the case of cryptographic processing with the aid of an elliptic curve, parameters of the elliptic curve are stored in a memory of a computer. These parameters are each of substantial length. The elliptic curve is transformed in order to shorten at least one parameter significantly in length and to ensure that the high security level is unchanged in the process. One parameter is preferably shortened to 1, −1, 2 or −2 with the aid of an algorithm, whereas the other parameters have a length of several 100 bits. The shortening of even one parameter is clearly reflected in the case of devices which have little memory space.

REFERENCES:
patent: 5442707 (1995-08-01), Miyaji et al.
patent: 5497423 (1996-03-01), Miyaji
patent: 33 23 268 (1985-10-01), None
patent: 2 007 884 (1994-02-01), None
Atsuko Miyaji, Takatoshi Ono and Henri Cohen. Efficient eliptic curve exponentiation. Nov. 1997. Proceedings of the First International Information and Communications Security Conference. pp. 282-290.
Alfred Menezes: “Elliptic curve public key cryptosystems”,Kluwer Academic Publishers, Norwell, MA, 1993, pp. 83-116.
Christoph Ruland: “Informationssicherheit in Datennetzen” [information security in data networks],DATACOM-Verlag, Bergheim, Germany, 1993, pp. 72-85.
Rudolf Lidl et al.: “Introduction to finite fields and their applications”,Cambridge University Press, Cambridge, Great Britain, 1986, pp. 1-73.
Atsuki Miyaji: “Elliptic Curves Suitable for Cryptosystems”,IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, vol. #77-A, Jan. 1994, No. 1, pp. 98-104.
Neal Koblitz: “A course in number theory and cryptography”,Springer Verlag, New York, NY, 1987, pp. 150-179.

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