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Seminario Matematico e Fisico di Milano
Piazza Leonardo da Vinci, 32 - 20133 Milano
Direttore: Paolo Stellari
      
Vice Direttore: Gabriele Grillo
      
Segretario: Daniele Cassani

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Sir Michael Berry, H H Wills Physics Laboratory, Bristol, UK
Divergent series: from Thomas Bayes’s bewilderment to today’s resurgence via the rainbow
Mercoledì 24 Febbraio 2016, ore 17:00
Sala Consiglio, 7 piano, Dipartimento di Matematica, Via Bonardi 9, Milano
Abstract
 
Ahmed Sebbar, Bordeaux University
Differential relations of theta functions and the Darboux-Halphen-Brioschi system
http://www.mate.polimi.it/smf/upload/file/allegati/Milano_ta...o_talk.pdf
Giovedì 21 Gennaio 2016, ore 16:30 precise
Sala Consiglio, 7 piano, Dipartimento di Matematica, Via Bonardi 9, Milano
 
Tai-Ping Liu, Academia Sinica, Taiwan and Stanford University
Wave propagation over shock profiles
Venerdì 11 Dicembre 2015, ore 15:00
Aula U5-3014, Dipartimento di Matematica e Applicazioni Via R. Cozzi, 53 Milano
Abstract
 
Gavril Farkas, Humboldt Universitat Berlin
What are abelian varieties of dimension six?
Venerdì 04 Dicembre 2015, ore 14:00
Sala di rappresentanza, Dipartimento di Matematica, Università degli Studi, Via C. Saldini 50
Abstract
 
Manuel Del Pino, Universidad de Chile
Singularity formation in elliptic and parabolic problems
Lunedì 23 Novembre 2015, ore 16:30 precise
Dipartimento di Matematica, Via Saldini, Aula Chisini
 
Alberto Bressan, Pennsylvania State University
Growing into the right shape
Lunedì 23 Novembre 2015, ore 14:00 precise
Aula U5-3014, Dipartimento di Matematica e Applicazioni Via R. Cozzi, 53 Milano
Abstract
Living tissues, such as stems, leaves and flowers in plants and bones in animals, grow into a great variety of shapes. In some cases, Nature has found ways to control this growth with extremely high accuracy. In this talk I plan to discuss a few related questions, from a mathematical perspective. What is the simplest set of PDEs that can describe controlled growth in such a variety of forms? How can one break away from radial symmetry? Can one recover familiar shapes of leaves and flowers as stable solutions to a nonlinear eigenvalue problem? A few results and many open problems in this direction will be presented.