

On K3 surfaces with non-elementary hyperbolic automorphism group
By Keiji Oguiso


Starting with the Gauss-Bonnet formula: rigidity phenomena on bounded symmetric domains
By Ngaiming Mok
By Anand Sawant
Appears in collection : Motivic homotopy in interaction / Homotopie motivique en interaction
Cellular A1-homology is a new homology theory for smooth algebraic varieties over a perfect field, which is often entirely computable and is expected to give the correct motivic analogue of Poincaré duality for smooth manifolds in classical topology. I will introduce cellular A1-homology, describe the precise conjectures about cellular A1-homology of smooth projective varieties and discuss how they can be verified for smooth projective rational surfaces. The talk is based on joint work with Fabien Morel.