NORTHEASTERN
UNIVERSITY
MATHEMATICS
DEPARTMENT
REPRESENTATION
THEORY AND RELATED TOPICS SEMINAR
Wieslawa
Niziol
(University of Utah)
Motivic Cohomology and p-adic
Periods
ABSTRACT:
The theory of p-adic
periods predicts a relationship between the Galois representations
arising from p-adic etale cohomology of algebraic varieties over local
fields and the linear structure of their de Rham cohomology. The main
theorem, the so called p-adic period comparison, allows to reconstruct
the Galois representations from the linear de Rham data. We will
present a proof of the p-adic period comparison theorem using motivic
cohomology as a link between the etale and de Rham cohomologies.
Date: March 18, 2005
Time:
10:30 - 11:30
511
Lake Hall
For
further information visit http://www.northeastern.edu/martsinkovsky/p/rtrt.html
or contact Alex Martsinkovsky <alexmart
at
neu dot edu>