Flows and Limits in Kähler Geometry

cv.complex-variables dg.differential-geometry
Start Date
2017-04-18 
End Date
2017-04-22 
Institution
Nantes University 
City
Nantes 
Country
France 
Meeting Type
school 
Homepage
http://www.lebesgue.fr/content/sem2017-kaehler 
Contact Name
 

Description

Organization board: Sébastien Boucksom, Yann Rollin, Carl Tipler

Scientific board: Claudio Arezzo, Olivier Biquard, Paul Gauduchon, Michael Singer

Kähler geometry is a very active research field, at the crossroads between algebraic and Riemannian geometry. Important breakthrough, that lead to solve the Yau-Tian-Donaldson conjecture in the Fano case, have been achieved recently. A spring school involving mini-lectures and talks around this thread of new ideas in Kähler geometry is organized at Nantes University. The goal of the school is to develop certain technical skills, useful to address a variety of important questions in algebraic geometry and global analysis on manifolds, aimed for PhD students and young researchers. Geometric flows, like the Kähler-Ricci flow for instance, and the associated quantification by the Donaldson dynamical system, will be among the essential tools dealt with during the school.

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