Galois Theory of Periods and Applications,

March 27, 2017 - March 31, 2017.

Periods are integrals of algebraic differential forms over
algebraically-defined domains and are ubiquitous in mathematics
and physics. A deep idea, originating with Grothendieck, is that
there should be a Galois theory of periods. This general
principle provides a unifying approach to several problems in
the theory of motives, quantum groups and geometric group
theory.  This conference will bring together leading experts
around this subject and cover topics such as the theory of
multiple zeta values, modular forms, and motivic fundamental
groups.


In addition to research-level talks, there will be a number of
afternoon sessions covering different aspects of background
material.  Young researchers in the field are strongly
encouraged to apply.

Those requesting financial support should register by December
26, 2016. Click on the orange button at the following address:

https://www.msri.org/workshops/826

Further details can also be found on this webpage.

Invited speakers:

A. Alekseev
Y. André
J. Balakrishnan
S. Bloch
J. Conant
B. Enriquez
J. Fresán
C. Glanois
G. Horel
A. Huber
K. Kedlaya
A. Khoroshkin
D. Ma
Y. Manin*
M. Nori
D. Patel
J. Rosen
K. Vogtmann
K. Wickelgren
T. Willwacher

* : to be confirmed

On behalf of the organisers,

Francis Brown, Clément Dupont, Richard Hain, and Vadim Vologodsky .

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