<--- Back to Details
First PageDocument Content
Algebraic curves / Hyperelliptic curve cryptography / Euclidean algorithm / Ample line bundle / Divisor / Imaginary hyperelliptic curve / Hyperelliptic curve / Greatest common divisor / Elliptic curve / Abstract algebra / Algebraic geometry / Geometry
Date: 2008-09-04 06:42:36
Algebraic curves
Hyperelliptic curve cryptography
Euclidean algorithm
Ample line bundle
Divisor
Imaginary hyperelliptic curve
Hyperelliptic curve
Greatest common divisor
Elliptic curve
Abstract algebra
Algebraic geometry
Geometry

Fields Institute Communications Volume 00, 0000

Add to Reading List

Source URL: www.math.uwaterloo.ca

Download Document from Source Website

File Size: 432,13 KB

Share Document on Facebook

Similar Documents

Algebraic geometry / Geometry / Abstract algebra / Algebraic curves / Divisor / Projective variety / Theta divisor / Abelian variety / Prym variety / Resolution of singularities / Ample line bundle / Hyperelliptic curve

Singularities of divisors on abelian varieties Olivier Debarre March 20, 2006 This is joint work with Christopher Hacon. We work over the complex numbers. Let D be an effective divisor on an abelian variety A of dimensio

DocID: 1xViY - View Document

Algebra / Abstract algebra / Algebraic geometry / Algebraic varieties / Hodge theory / Invariant theory / Algebraic surfaces / Projective variety / Birational geometry / Fano variety / Hodge structure / Moduli space

FANO VARIETIES AND EPW SEXTICS OLIVIER DEBARRE Abstract. We explore a connection between smooth projective varieties X of dimension n with an ample divisor H such that H n = 10 and KX = −(n − 2)H and a class of sexti

DocID: 1xVb2 - View Document

Algebra / Abstract algebra / Algebraic geometry / Geometry / Moduli space / Divisor / Torsor / Sheaf / Algebraic variety

MODULI OF STOKES TORSORS AND SINGULARITIES OF DIFFERENTIAL EQUATIONS by Jean-Baptiste Teyssier Abstract. — Let M be a meromorphic connection with poles along a smooth divisor

DocID: 1xU9F - View Document

Divisor Class Halving on Hyperelliptic Curves Peter Birkner Department of Mathematics, Technical University of Denmark (currently visiting Fields Institute, Toronto) Cryptography Seminar, University of Waterloo

DocID: 1vjwU - View Document

Divisor Class Halving on Hyperelliptic Curves Peter Birkner Department of Mathematics and Computer Science Eindhoven University of Technology EIDMA Seminar Combinatorial Theory

DocID: 1uI5M - View Document