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UID:news558@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20190116T155503
DTSTART;TZID=Europe/Zurich:20150305T161500
SUMMARY:Perlen-Kolloquium: Giuseppe Mingione (Università di Parma)
DESCRIPTION:Calderòn-Zygmund theory lies at the core of the classical anal
 ysis of linear partial differential equations of the past century. The bas
 ic question it tries to address can be put as: Given an equation with assi
 gned data\, how the qualitative properties of solutions are influenced by 
 those of the data? In other words\, if the given data have some degree of 
 regularity\, how such a regularity reflects in that of the solutions? Opti
 mal answers have been given in case the equations considered are linear\, 
 starting with the seminal work of Calderòn and Zygmund in the fifties. Th
 e last years have witnessed a great effort towards a parallel theory that 
 tries to get the same conclusions for nonlinear equations\, obviously via 
 different methods. I will try to give an overview of the whole development
 \, starting by the classics\, finally coming to the most recent results.
X-ALT-DESC: Calderòn-Zygmund theory lies at the core of the classical anal
 ysis of linear partial differential equations of the past century. The bas
 ic question it tries to address can be put as: Given an equation with assi
 gned data\, how the qualitative properties of solutions are influenced by 
 those of the data? In other words\, if the given data have some degree of 
 regularity\, how such a regularity reflects in that of the solutions? Opti
 mal answers have been given in case the equations considered are linear\, 
 starting with the seminal work of Calderòn and Zygmund in the fifties. Th
 e last years have witnessed a great effort towards a parallel theory that 
 tries to get the same conclusions for nonlinear equations\, obviously via 
 different methods. I will try to give an overview of the whole development
 \, starting by the classics\, finally coming to the most recent results.
DTEND;TZID=Europe/Zurich:20150305T180000
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