Cohomological Realizations of Motives
Videos from BIRS Workshop
Bruno Kahn, Centre national de la recherche scientifique
Monday Dec 8, 2014 09:02 - 10:02
On the generalised Hodge and Tate conjectures for products of elliptic curves
Masanori Asakura, Hokkaido University
Monday Dec 8, 2014 14:07 - 15:00
Period and regulator for fibration with CM structure and hyper- geometric functions
José Pablo Pelaez, UNAM
Monday Dec 8, 2014 15:32 - 16:30
Filtering the Chow groups via motivic homotopy theory
Philippe Gille, Université Lyon 1
Tuesday Dec 9, 2014 09:02 - 09:56
New homogeneous spaces with a 0-cycle of degree one and without rational points
Gonçalo Tabuada, MIT
Tuesday Dec 9, 2014 10:32 - 11:35
Non-commutative motives of separable algebras
Mao Sheng, University of Science and Technology of China
Tuesday Dec 9, 2014 14:03 - 15:01
Higgs-de Rham flow in positive and mixed characteristic
Charles Doran, University of Alberta
Tuesday Dec 9, 2014 15:33 - 16:23
From elliptic surfaces to Calabi-Yau moduli via Euler transform
Ravindra Girivaru, University of Missouri St. Louis
Wednesday Dec 10, 2014 09:04 - 09:46
An infinitesimal Weak Lefschetz theorem for Chow groups
Matilde Lalin, Université de Montréal
Wednesday Dec 10, 2014 10:33 - 11:24
Mahler measure and elliptic curve L-functions at s = 3
Gregory Pearlstein, Texas A&M
Thursday Dec 11, 2014 09:02 - 10:01
Principal VHS arising form mirror symmetry and middle convolution
Roy Joshua, The Ohio State University
Thursday Dec 11, 2014 10:34 - 11:27
Generalized t-structures and ́etale realizations of motives
Jaya Iyer, Institute of Mathematical Sciences,India
Thursday Dec 11, 2014 14:02 - 14:45
Degeneration of Gross-Schoen algebraic cycle
Matt Kerr, Washington University in St. Louis
Thursday Dec 11, 2014 15:32 - 16:32
The simplicial Abel-Jacobi map
Nikita Karpenko, University of Alberta
Friday Dec 12, 2014 09:02 - 10:03
Incompressibility of products of projective homogeneous varieties
Stefan Gille, University of Alberta
Friday Dec 12, 2014 10:17 - 11:07
Milnor-Witt groups over local rings
