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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: Daniele Cassani

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Italo Capuzzo Dolcetta, Università di Roma La Sapienza
On the weak maximum principle in unbounded domains
http://www.mate.polimi.it/smf/upload/file/allegati/Capuzzo_D...5feb18.pdf
Monday, February 05 2018, at 16:00
Sala di Rappresentanza, Università di Milano, Via C. Saldini 50, Milano
 
Maïtine Bergounioux, Université d'Orléans
Variational method for dynamical PET reconstruction
Monday, January 15 2018, at 17:00
Sala Consiglio, 7 piano, Edificio La Nave, Via Bonardi 9
Abstract
 
Kieran O'Grady, Università di Roma La Sapienza
TORI COMPATTI ASSOCIATI A VARIETA' IPERKAEHLER DI TIPO KUMMER
Friday, December 15 2017, at 14:30
Aula C Dipartimento di Matematica, Via Saldini 50
Abstract
 
Felix Otto, Max Plank Institute, Leipzig
RANDOMNESS IN PARTIAL DIFFERENTIAL EQUATIONS
Monday, November 20 2017, at 16:30
Aula Chisini, via Saldini 50
 
Susanna Terracini, Università di Torino
Spiralling solutions in limiting profiles of competition-diffusion systems
http://www.mate.polimi.it/smf/upload/file/allegati/terracini...racini.pdf
Friday, October 06 2017, at 14:30 precise
Sala Consiglio, 7 piano, Edificio La Nave, Via Bonardi 9
 
Dmitry Pelinovsky, McMaster University
BIFURCATIONS OF MULTI-VORTEX CONFIGURATIONS IN ROTATING BOSE-EINSTEIN CONDENSATE
Monday, June 26 2017, at 16:00
Sala di Rappresentanza, Dipartimento di Matematica, Via Saldini 50
Abstract
Global bifurcations along the family of radially symmetric vortices are analyzed for the Gross-Pitaevskii equation with a symmetric harmonic potential and a chemical potential under the steady rotation. The families are constructed in the small-amplitude limit when the chemical potential is close to an eigenvalue of the Schrodinger operator for a quantum harmonic oscillator. Each bifurcation results in the disappearance of a pair of negative eigenvalues in the Hessian operator at the radially symmetric vortex. The distributions of vortices in the bifurcating families are analyzed by using symmetries of the Gross-Pitaevskii equation and the zeros of Hermite-Gauss eigenfunctions. The vortex configurations that can be found in the bifurcating families are the asymmetric vortex, the asymmetric vortex pair, and the vortex polygons.