Benjamin Schlein, University of Zurich Landau–Pekar equations and quantum fluctuations for the dynamics of a polaron Lunedì 20 Settembre 2021, ore 17:00 https://polimi-it.zoom.us/j/82145408841?pwd=VTZxUVJrYVRjQUltTC9ISnNBbzg3QT09 |
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Jean Dolbeault, Université Paris Dauphine Functional inequalities: nonlinear flows and entropy methods as a tool for obtaining sharp and constructive results Martedì 06 Luglio 2021, ore 17:00 https://polimi-it.zoom.us/j/81798558580 |
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Jacopo De Simoi, University of Toronto Dynamical rigidity of convex billiards Lunedì 21 Giugno 2021, ore 17:00 https://zoom.us/j/91544493126?pwd=cHVlNEFkZ1lHWjNONG9kWHdoaGwxQT09 |
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Leszek Demkowicz, Oden Institute, The University of Texas at Austin The DPG Method for Convection-Reaction Problems Lunedì 10 Maggio 2021, ore 17:00 https://us02web.zoom.us/j/81021076857 |
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Ernesto De Vito, Università di Genova Machine Learning as an inverse problem http://On line Lunedì 03 Maggio 2021, ore 16:00 https://us02web.zoom.us/j/5772228296 |
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Ricardo H. Nochetto, University of Maryland Local discontinuous Galerkin methods for prestrained and bilayer plates Lunedì 12 Aprile 2021, ore 17:00 https://us02web.zoom.us/j/87144322081 |
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Abstract
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Prestrained plates are slender materials that develop internal
stresses at rest, deform out of plane even without external forces, and
exhibit nontrivial 3d shapes. Bilayer plates are slender structures made of
two materials that react differently to environmental (thermal,
electrical or chemical) actuation. In both cases the plates can exhibit large
bending deformations that are geometrically nonlinear. We present
reduced nonconvex models, develop variational formulations, and
design local discontinuous Galerkin methods (LDGs). Moreover, we prove
Gamma-convergence of the discrete energies and analyze discrete gradient
flows for the computation of minimizers that provide control of the
metric defect. We document the performance of the LDG methods with
several insightful simulations. |
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