Geometry of rationally connected varieties
Wenhao Ou  SFBTransregio45Seminar zur Algebraischen Geometrie
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When 
Jan 26, 2016 from 02:00 pm to 04:00 pm 
Where  Bonn, Raum 0.011, MathematikZentrum, Endenicher Allee 60 
Contact Name  Sachinidis 
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We recall that a complex quasiprojective variety is said to be rationally connected if two general points of the variety can be connected by a rational curve. The class of rationally connected varieties forms a building block in birational geometry. For example, mildly singular Fano varieties are rationally connected. In this lecture, I will present some results and problems in two different topics in rationally connected varieties: "Tensor differential forms on rationally connected varieties" and "Bases of Lagrangian fibrations".