logo del seminario matematico e fisico di milano
Seminario Matematico e Fisico di Milano
Piazza Leonardo da Vinci, 32 - 20133 Milano
Head of Seminar: Paolo Stellari
      
Deputy Head: Gabriele Grillo
      
Secretary: Daniele Cassani

Home / Colloquium Archive

Search:

Andrè Neves, University of Chicago
Counting minimal surfaces in negatively curved manifolds
http://www.mate.polimi.it/smf/index.php?settore=home&id_link...id_link=25
Monday, February 01 2021, at 16:15
https://polimi-it.zoom.us/j/83674264668
Abstract
 
Olivier Debarre, Sorbonne Université - Université de Paris
When can solutions of polynomial equations be algebraically parametrized?
http://www.mate.polimi.it/smf/index.php?settore=home&id_link...id_link=25
Monday, February 01 2021, at 10:30
https://polimi-it.zoom.us/j/83674264668
Abstract
 
Sarah Zerbes, University College London
The mysteries of L-values
Tuesday, December 10 2019, at 14:00
Sala di Rappresentanza, Dipartimento di Matematica, Via C. Saldini 50
Abstract
 
Piermarco Cannarsa, Università di Roma Tor Vergata
Propagation of singularities for solutions to Hamilton-Jacobi equations
Monday, December 02 2019, at 15:30
Sala Consiglio del 7 piano, Dipartimento di Matematica, Via Ponzio 31-33, Milano
Abstract
 
George Willis, University of Newcastle, Australia
Zero-dimensional symmetry, or locally profinite groups
Thursday, November 21 2019, at 16:00
Aula U5-3014 (Edificio 5, terzo piano) del Dipartimento di Matematica e Applicazioni dell'Università di Milano-Bicocca, in Via Cozzi 55
Abstract
Automorphism groups of discrete structures such as graphs carry a totally disconnected topology: both the groups and the structures they act on are thus zero-dimensional. The group topology is often non-discrete, and it has been found in recent years that there is a strong interplay between the algebraic and topological properties of these groups. Totally disconnected locally compact groups are, it turns out, locally profinite and have a rich structure theory which has parallels with the theory of Lie groups, although it is more complicated. This theory is still being developed and, in addition to Lie theory, draws on results about finite groups and from geometric group theory. Summarising progress so far, an analysis of the locally profinite structure of the groups corresponds to the local theory of Lie groups, and a canonical form for group elements corresponds to eigendecomposition in the Lie algebra of a Lie group. A decomposition theory separates the cases of discrete and profinite groups, which are treated as negligible, from cases which are not negligible such as simple Lie groups over $p$-adic or function fields and automorphism groups of regular trees. The techniques developed have been applied so far to answer questions about ergodic theory, random walks and arithmetic groups.
 
John Barrow, University of Cambridge
One Hunderd Years of Universes
Tuesday, October 29 2019, at 11:30
Palazzo di Brera, Via Brera 28, Milano, Sala Maria Teresa