Mini-Course

Admissible normal functions and Hodge theory

Orateur: 
Patrick Brosnan
Date: 
Ma, 06/07/2010 - 10:30 - 12:00

Admissible normal functions and Hodge theory

Orateur: 
Patrick Brosnan
Date: 
Lu, 05/07/2010 - 10:30 - 12:00

Geometry of Spaces of Curves on Varieties II

Orateur: 
Jason Starr
Date: 
Ve, 11/06/2010 - 13:30 - 15:30
Room: 
Amphitheater Perrin ­ Laboratoire Chimie et Physique (in front of the IHP)

Geometry of Spaces of Curves on Varieties

Orateur: 
Jason Starr
Date: 
Je, 10/06/2010 - 14:00 - 16:00
Room: 
Amphitheater Perrin ­ Laboratoire Chimie et Physique (in front of the IHP)

Moduli of varieties of general type, III

Orateur: 
János Kollár
Date: 
Ve, 11/06/2010 - 10:30 - 12:00
Room: 
Amphitheater Perrin ­ Laboratoire Chimie et Physique (in front of the IHP)

Moduli of varieties of general type, II

Orateur: 
János Kollár
Date: 
Je, 10/06/2010 - 10:30 - 12:00
Room: 
Amphitheater Perrin ­ Laboratoire Chimie et Physique (in front of the IHP)

Moduli of varieties of general type, I

Orateur: 
János Kollár
Date: 
Lu, 07/06/2010 - 10:30 - 12:00
Room: 
Salle 314

Derived categories, BGG correspondence, and the cohomology of projective varieties, III

Orateur: 
Mihnea Popa
Date: 
Je, 03/06/2010 - 10:30 - 12:00

COURSE DESCRIPTION: The lectures will focus on the behavior of numerical invariants of smooth projective varieties under derived equivalences, and on the structure of the total cohomology of bundles of holomorphic forms as modules over the exterior algebra via the BGG correspondence. I will explain recent results with Ch. Schnell on the behavior of the Picard variety under derived equivalence, in particular showing the invariance of Hodge numbers for derived equivalent threefolds. I will also describe work with R.

Derived categories, BGG correspondence, and the cohomology of projective varieties, II

Orateur: 
Mihnea Popa
Date: 
Me, 02/06/2010 - 10:30 - 12:00

COURSE DESCRIPTION: The lectures will focus on the behavior of numerical invariants of smooth projective varieties under derived equivalences, and on the structure of the total cohomology of bundles of holomorphic forms as modules over the exterior algebra via the BGG correspondence. I will explain recent results with Ch. Schnell on the behavior of the Picard variety under derived equivalence, in particular showing the invariance of Hodge numbers for derived equivalent threefolds. I will also describe work with R.

Derived categories, BGG correspondence, and the cohomology of projective varieties, I

Orateur: 
Mihnea Popa
Date: 
Ma, 01/06/2010 - 10:30 - 12:00

COURSE DESCRIPTION: The lectures will focus on the behavior of numerical invariants of smooth projective varieties under derived equivalences, and on the structure of the total cohomology of bundles of holomorphic forms as modules over the exterior algebra via the BGG correspondence. I will explain recent results with Ch. Schnell on the behavior of the Picard variety under derived equivalence, in particular showing the invariance of Hodge numbers for derived equivalent threefolds. I will also describe work with R.

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