<--- Back to Details
First PageDocument Content
Algebra / Mathematics / Geometry / Algebraic curves / Complex analysis / Differential geometry / Algebraic surfaces / PicardLefschetz theory / Elliptic curve / Abelian variety / Monodromy / Curve
Date: 2013-04-28 08:55:03
Algebra
Mathematics
Geometry
Algebraic curves
Complex analysis
Differential geometry
Algebraic surfaces
PicardLefschetz theory
Elliptic curve
Abelian variety
Monodromy
Curve

Commun. Math. Phys. 229, 459–Digital Object Identifier (DOIs00220Communications in Mathematical

Add to Reading List

Source URL: www-irma.u-strasbg.fr

Download Document from Source Website

File Size: 271,78 KB

Share Document on Facebook

Similar Documents

Sur les surfaces K3 et les variétés hyperkählériennes 7th Swiss-French workshop in Algebraic Geometry Charmey, Suisse Janvier 2018 Olivier Debarre

Sur les surfaces K3 et les variétés hyperkählériennes 7th Swiss-French workshop in Algebraic Geometry Charmey, Suisse Janvier 2018 Olivier Debarre

DocID: 1xTJ3 - View Document

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–714) ALGEBRAIC SURFACES WITH MINIMAL BETTI NUMBERS JongHae Keum (금종해)

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–714) ALGEBRAIC SURFACES WITH MINIMAL BETTI NUMBERS JongHae Keum (금종해)

DocID: 1xTzk - View Document

Student Algebraic Geometry Seminar Organizer(s): Andrew Critch and Andrew Dudzik Fridays, 4:00–5:00pm, 740 Evans Fri, Mar 16 Morgan Brown, UC Berkeley The Torelli Theorem for K3 surfaces.

Student Algebraic Geometry Seminar Organizer(s): Andrew Critch and Andrew Dudzik Fridays, 4:00–5:00pm, 740 Evans Fri, Mar 16 Morgan Brown, UC Berkeley The Torelli Theorem for K3 surfaces.

DocID: 1v0bq - View Document

Algebraic Geometry–463 doi:AGCurve counting on abelian surfaces and threefolds Jim Bryan, Georg Oberdieck, Rahul Pandharipande and Qizheng Yin Abstract

Algebraic Geometry–463 doi:AGCurve counting on abelian surfaces and threefolds Jim Bryan, Georg Oberdieck, Rahul Pandharipande and Qizheng Yin Abstract

DocID: 1unDY - View Document

SPECIAL POINTS AND LINES OF ALGEBRAIC SURFACES  1. Introduction As we have seen many times in this class we can encode combinatorial information about points and lines in terms of algebraic surfaces. Looking at these sur

SPECIAL POINTS AND LINES OF ALGEBRAIC SURFACES 1. Introduction As we have seen many times in this class we can encode combinatorial information about points and lines in terms of algebraic surfaces. Looking at these sur

DocID: 1tkeW - View Document