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Classification Results for Expanding and Shrinking gradient Kähler-Ricci solitons

Ronan Conlon (Florida International University)
Thursday, 27 June, 2019, at 10:30-11:30, in Aud. D3 (1531-215)
A complete Kähler metric \(g\) on a Kähler manifold \(M\) is a "gradient Kähler-Ricci soliton" if there exists a smooth real-valued function \(f : M \to \mathbb{R}\)  with \(\nabla f\) holomorphic such that \(Ric(g)-Hess(f)+\lambda g=0\)  for \(\lambda\) a real number. I will present some classification results for such manifolds. This is joint work with Alix Deruelle (Université Paris-Sud) and Song Sun (UC Berkeley).
Organised by: QGM
Contact person: Cristiano Spotti & Martin de Borbon