Get Advances in Cryptology — EUROCRYPT 2001: International PDF

By Frederik Vercauteren, Bart Preneel, Joos Vandewalle (auth.), Birgit Pfitzmann (eds.)

ISBN-10: 3540420703

ISBN-13: 9783540420705

ISBN-10: 3540449876

ISBN-13: 9783540449874

EUROCRYPT 2001, the 20 th annual Eurocrypt convention, was once backed by means of the IACR, the foreign organization for Cryptologic examine, see http://www. iacr. org/, this 12 months in cooperation with the Austrian machine - ciety (OCG). the final Chair, Reinhard Posch, was once liable for neighborhood or- nization, and registration was once dealt with via the IACR Secretariat on the college of California, Santa Barbara. as well as the papers contained in those complaints, we have been happy that the convention application additionally integrated a presentation by means of the 2001 IACR d- tinguished lecturer, Andrew Odlyzko, on “Economics and Cryptography” and an invited speak by means of Silvio Micali, “Zero wisdom Has Come of Age. ” in addition, there has been the rump consultation for displays of contemporary effects and different (p- sibly satirical) subject matters of curiosity to the crypto neighborhood, which Jean-Jacques Quisquater kindly agreed to run. this system Committee obtained a hundred and fifty five submissions and chosen 33 papers for presentation; one in every of them was once withdrawn by means of the authors. The evaluate technique used to be consequently a fragile and hard job for the committee participants, and that i desire to thank them for all of the e?ort they spent on it. every one committee member was once answerable for the evaluation of at the very least 20 submissions, so every one paper used to be rigorously evaluated by way of at the least 3 reviewers, and submissions with a application committee member as a (co-)author by way of not less than six.

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Soc. Lecture Note Ser. Cambridge University Press, 1999. H. Cohen. A course in algorithmic algebraic number theory, volume 138 of Graduate Texts in Mathematics. Springer–Verlag, 1996. Third printing. -M. Couveignes. Quelques calculs en th´eorie des nombres. Th`ese, Universit´e de Bordeaux I, July 1994. -M. Couveignes. Computing -isogenies using the p-torsion. In H. Cohen, editor, Algorithmic Number Theory, volume 1122 of Lecture Notes in Comput. , pages 59–65. Springer Verlag, 1996. Second International Symposium, ANTS-II, Talence, France, May 1996, Proceedings.

Smart The Oakley ‘Well-Known Groups’ 3 and 4 In [1] two elliptic curve groups are proposed for use in a key agreement protocol used as part of the IPSEC set of protocols. These groups, denoted ‘Well-Known Group’ 3 and ‘Well-Known Group’ 4, are defined as elliptic curves over fields of composite degree over F2 . The first group is defined over the field F2155 , whilst the second is defined over the field F2185 . Since the extension degree of these fields over F2 are composite it is an open question as to whether these curves should still be used within the IPSEC family of protocols.

P. Serre. Corps locaux. Hermann, 1968. J. H. Silverman. The arithmetic of elliptic curves, volume 106 of Graduate Texts in Mathematics. Springer–Verlag, 1986. R. Silverman. A cost-based security analysis of symmetric and assymetric key lengths. Bulletin Number 13 of RSA Security, April 2000. B. Skjernaa. Satoh’s algorithm in characteristic 2. dk/˜skjernaa/. N. Smart. The discrete logarithm problem on elliptic curves of trace one. J. Cryptology, 12:193–196, 1999. J. V´elu. Isog´enies entre courbes elliptiques.

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Advances in Cryptology — EUROCRYPT 2001: International Conference on the Theory and Application of Cryptographic Techniques Innsbruck, Austria, May 6–10, 2001 Proceedings by Frederik Vercauteren, Bart Preneel, Joos Vandewalle (auth.), Birgit Pfitzmann (eds.)


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