Care tutte, cari tutti,
per il prossimo evento del ciclo dei Seminari di Analisi, martedì 10 dicembre alle ore 15, in Aula Magna, avremo il piacere di ascoltare Edriss Titi (Cambridge), che terrà un seminario dal
titolo "Recent Advances Concerning the Navier-Stokes and Euler Equations". Trovate l'abstract qui sotto.
Approfittiamo per ricordare che il Professor Titi terrà anche i seguenti seminari presso la SNS:
- Lunedì 9, ore 16 in Aula Dini (Palazzo del Castelletto) ci sarà il Colloquio De Giorgi, con una lecture dal titolo "Is dispersion a stabilizing or destabilizing mechanism? Landau-damping
induced by fast background flows”. Trovate qui l’abstract.
- Mercoledì 11, ore 15, ci sarà il Seminari della Classe di Scienze, e terrà un talk non tecnico aperto ad un pubblico (anche) non specialistico dal titolo “Mathematics of Turbulent Flows: A Million Dollar Problem!"
A presto,
Ilaria Lucardesi e Luigi Forcella
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Dear all,
on Tuesday 10 December at 3 PM, in "Aula Magna", for the Mathematical Analysis Seminar,
we will have the pleasure of listening to Edriss Titi (Cambridge). The title of the talk is "Recent
Advances Concerning the Navier-Stokes and Euler Equations". Please find the abstract below.
We inform you that Professor Titi will give also the following talk at the SNS:
- Monday, 9 December at 4 PM, there will be the Colloquio De Giorgi. The title of the lecture is "Is dispersion a stabilizing or destabilizing
mechanism? Landau-damping induced by fast background flows”. Please find here the abstract.
- Wednesday 11 December at 3 PM, there will be the non-technical lecture (Seminari della Classe di Scienze) “Mathematics of Turbulent Flows: A Million Dollar Problem!”, addressed to a general science audience.
See you soon,
Ilaria Lucardesi and Luigi Forcella
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Speaker: Edriss S. Titi (DAMPT, Cambridge University)
Title: Recent Advances Concerning the Navier-Stokes and Euler Equations
Abstract: In this talk we will discuss some recent progress
concerning the Navier-Stokes and Euler equations of incompressible fluid. In particular, issues concerning the lack of uniqueness using the convex integration machinery and their physical relevance. Moreover, we will show the universality of the critical 1/3
H"older exponent, conjectured by Onsager for the preservation of energy in Euler equations, by extending the Onsager conjecture for the preservation of generalized entropy in general conservation laws. In addition, we will present a blow-up criterion for the
3D Euler equations based on a class of inviscid regularization for these equations and the effect of physical boundaries on the potential formation of singularity.
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Luigi Forcella, Assistant Professor (RTD-B, tenure-track)
University of Pisa
Department of Mathematics
Largo Bruno Pontecorvo 5
57127 Pisa, Italy
https://pagine.dm.unipi.it/forcella/index.html