<--- Back to Details
First PageDocument Content
Abstract algebra / Algebra / Algebraic geometry / Geometry / Birational geometry / Divisor / Projective variety / Ample line bundle / Rational mapping / Scheme / Morphism / Resolution of singularities
Date: 2011-08-29 16:21:31
Abstract algebra
Algebra
Algebraic geometry
Geometry
Birational geometry
Divisor
Projective variety
Ample line bundle
Rational mapping
Scheme
Morphism
Resolution of singularities

Rational curves on algebraic varieties ——————– Lecture notes for the GAeL XVIII conference Coimbra, Portugal – June 6-11, 2010 and for the Semaine sp´eciale Master de math´ematiques

Add to Reading List

Source URL: www.math.ens.fr

Download Document from Source Website

File Size: 558,05 KB

Share Document on Facebook

Similar Documents

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–802) D-MODULES IN BIRATIONAL GEOMETRY Mihnea Popa

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–802) D-MODULES IN BIRATIONAL GEOMETRY Mihnea Popa

DocID: 1xW1T - View Document

HOW TO CLASSIFY FANO VARIETIES? OLIVIER DEBARRE Abstract. We review some of the methods used in the classification of Fano varieties and the description of their birational geometry. Mori theory brought important simplif

HOW TO CLASSIFY FANO VARIETIES? OLIVIER DEBARRE Abstract. We review some of the methods used in the classification of Fano varieties and the description of their birational geometry. Mori theory brought important simplif

DocID: 1xVpX - View Document

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–588) BIRATIONAL GEOMETRY OF ALGEBRAIC VARIETIES Caucher Birkar

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–588) BIRATIONAL GEOMETRY OF ALGEBRAIC VARIETIES Caucher Birkar

DocID: 1xTtZ - View Document

Birational Geometry 14Exx [1] I. C. Bauer, F. Catanese, and F. Grunewald, The classification of surfaces with pg = q = 0 isogenous to a product of curves, Pure Appl. Math. Q), no. 2, part 1, 547–586. MR MR2400

Birational Geometry 14Exx [1] I. C. Bauer, F. Catanese, and F. Grunewald, The classification of surfaces with pg = q = 0 isogenous to a product of curves, Pure Appl. Math. Q), no. 2, part 1, 547–586. MR MR2400

DocID: 1vao4 - View Document

Birational geometry for d-critical loci and wall-crossing in Calabi-Yau 3-folds  Yukinobu Toda (Kavli IPMU) Abstract: In this talk, I will discuss birational geometry for Joyce’s d-critical loci, by introducing notions

Birational geometry for d-critical loci and wall-crossing in Calabi-Yau 3-folds Yukinobu Toda (Kavli IPMU) Abstract: In this talk, I will discuss birational geometry for Joyce’s d-critical loci, by introducing notions

DocID: 1uyC3 - View Document