By Kazumaro Aoki, Jens Franke, Thorsten Kleinjung, Arjen K. Lenstra, Dag Arne Osvik (auth.), Kaoru Kurosawa (eds.)
ASIACRYPT 2007 used to be held in Kuching, Sarawak, Malaysia, in the course of December 2–6, 2007. This was once the thirteenth ASIACRYPT convention, and was once backed by means of the overseas organization for Cryptologic examine (IACR), in cooperation with the knowledge safeguard examine (iSECURES) Lab of Swinburne collage of know-how (Sarawak Campus) and the Sarawak improvement Institute (SDI), and was once ?nancially supported by way of the Sarawak executive. the final Chair was once Raphael Phan and that i had the privilege of serving because the software Chair. The convention bought 223 submissions (from which one submission used to be withdrawn). every one paper was once reviewed via a minimum of 3 individuals of this system Committee, whereas submissions co-authored by means of a software Committee member have been reviewed by way of not less than ?ve contributors. (Each computing device member may perhaps put up at so much one paper.) Many fine quality papers have been submitted, yet a result of quite small quantity that could be authorized, many first-class papers needed to be rejected. After eleven weeks of reviewing, this system Committee chosen 33 papers for presentation (two papers have been merged). The lawsuits include the revised models of the authorised papers. those revised papers weren't topic to editorial evaluate and the authors endure complete accountability for his or her contents.
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Extra resources for Advances in Cryptology – ASIACRYPT 2007: 13th International Conference on the Theory and Application of Cryptology and Information Security, Kuching, Malaysia, December 2-6, 2007. Proceedings
Lange As an alternative, one can obtain A(B −E) and A(B +E) and (B −E)(B +E) as linear combinations of A2 , B 2 , E 2 , (A + B)2 , (A + E)2 . 75. 67 in . Mixed Addition. “Mixed addition” refers to the case that Z2 is known to be 1. In this case the multiplication A = Z1 · Z2 can be eliminated, reducing the total costs to 9M + 1S + 1C + 1D + 7a. Doubling. “Doubling” refers to the case that (X1 : Y1 : Z1 ) and (X2 : Y2 : Z2 ) are known to be equal. In this case we rewrite c(1 + dx21 y12 ) as (x21 + y12 )/c using the curve equation, and we rewrite c(1 − dx21 y12 ) as (2c2 − (x21 + y12 ))/c: 2(x1 , y1 ) = 2x1 y1 y12 − x21 , 2 2 c(1 + dx1 y1 ) c(1 − dx21 y12 ) = 2x1 y1 c (y 2 − x2 )c , 2 1 21 2 2 2 x1 + y1 2c − (x1 + y1 ) .
Hessian: A point (x, y) on an elliptic curve x3 + y 3 + 1 = 3axy, with neutral element at inﬁnity, is represented as (X : Y : Z) satisfying X 3 + Y 3 + Z 3 = 3aXY Z. Here (X : Y : Z) = (λX : λY : λZ) for all nonzero λ. J. Bernstein and T. Lange • Doubling-oriented Doche/Icart/Kohel: A point (x, y) on an elliptic curve y 2 = x3 + ax2 + 16ax, with neutral element at inﬁnity, is represented as (X : Y : Z : Z 2 ) satisfying Y 2 = ZX 3 + aZ 2 X 2 + 16aZ 3X. Here (X : Y : Z : Z 2 ) = (λX : λ2 Y : λZ : λ2 Z 2 ) for all nonzero λ.
3 shows that the Edwards addition law is complete in this case. All of these equivalences can be computed eﬃciently. 1 explicitly constructs d given a Weierstrass-form elliptic curve, and explicitly maps points between the Weierstrass curve and the Edwards curve. As an example, consider the elliptic curve published in  for fast scalar multiplication in Montgomery form, namely the elliptic curve v 2 = u3 +486662u2 +u modulo p = 2255 − 19. J. Bernstein and T. Lange Z/p to the Edwards curve x2 + √ y 2 = 1 + (121665/121666)x2y 2 .