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Seminario Matematico e Fisico di Milano
Piazza Leonardo da Vinci, 32 - 20133 Milano
Head of Seminar: Paolo Stellari
      
Deputy Head: Gabriele Grillo
      
Secretary: Giona Veronelli

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Louis H. Kauffman, University of Illinois, Chicago (Stati Uniti)
Rational knots, rational tangles and DNA
Thursday, July 07 2005, at 17:00
Dipartimento di Matematica e Applicazioni - Università degli Studi di Milano Bicocca - Via Cozzi, 53 - Aula 3014
Abstract
 
David Kazhdan, Harvard University and Einstein Institute, Hebrew University (Stati Uniti)
The Fourier transform over the p-adic domain
Wednesday, June 29 2005, at 17:00
Dipartimento di Matematica - Università degli Studi - Via Saldini 50 - Milano - Sala di Rappresentanza
Abstract
 
Jan Trlifaj, Univerzita Karlova, Praga (Repubblica Ceca)
Infinite dimensional tilting theory and its applications
Monday, June 13 2005, at 17:00
Dipartimento di Matematica - Università degli Studi di Milano - Via Saldini 50 - Milano - Aula 8
Abstract
 
Michael Ortiz, California Institute of Technology, Pasadena (Stati Uniti)
Multiscale problems in crystal plasticity
Monday, June 06 2005, at 17:00
Dipartimento di Matematica - Politecnico di Milano - Via Bonardi 9 - Milano - Aula Seminari III piano
Abstract
 
Mauro Spera, Università di Padova
Alcuni aspetti simplettici della teoria dei nodi
Monday, May 02 2005, at 15:00
Dipartimento di Matematica e Applicazioni - Università degli Studi di Milano Bicocca - Via Cozzi, 53 - Aula 3014
Abstract
 
Igor Chueshov, Kharkov National University (Ucraina)
Long-time behaviour of nonlinearly damped semilinear wave equation
Monday, April 18 2005, at 17:00
Dipartimento di Matematica - Università degli Studi - Via Saldini 50 - Milano - Sala di Rappresentanza
Abstract
We present a new approach for proving of existence and finite-dimensionality of global attractors for infinite-dimensional dissipative systems generated by abstract nonlinear second order in time evolution equations. This approach is based on far reaching generalizations of the Ceron-Lopes theorem on asymptotic compactness and Ladyzhenskaya's theorem on the dimension of invariant sets. An application of our results to nonlinear damped wave equations allow us to obtain new results pertaining to structure and properties of global attractors for nonlinear waves.