Yuan-Pin Lee - Introduction to Gromov-Witten theory and the crepant transformation conjecture (Part 3)

Yuan-Pin Lee (1) , Robert Binder (2) , Fanny Bastien (2)

1 Department of Mathematics - University of Utah
2 IF - Institut Fourier

In these lectures, Gromov{Witten theory will be introduced, assuming only basic moduli theory covered in the rst week of the School. Then the Crepant Transformation Conjecture will be explained. Some examples, with emphasis on the projective/global cases, will be given. Note: The construction of virtual fundamental class, which forms the foundation of the GW theory, will be given in Jun Li's concurrent lectures and will not be explained here.

Mots clés: crepant transformation conjecture; Gromov-Witten theory; moduli of curves; summer school 2011

Mots clés: théorie de Gromov-Witten; modules de courbes; grenoble; école d’été 2011; eem2011

Domaines: Mathématiques [math]

Yuan-Pin Lee, Robert Binder, Fanny Bastien. Yuan-Pin Lee - Introduction to Gromov-Witten theory and the crepant transformation conjecture (Part 3) : Summer School 2011 - Moduli of curves and Gromov-Witten theory. 2011. ⟨medihal-01364114⟩