Departement Mathematik

PDE and mathematical physics

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Frühjahrssemester 2018

Datum / Zeit Referent:in Titel Ort
25. Januar 2018
18:10-19:30 		Semyon Dyatlov
University of California
Details

PDE and Mathematical Physics

Titel Lower bounds on eigenfunctions on hyperbolic surfaces
Referent:in, Affiliation Semyon Dyatlov, University of California
Datum, Zeit 25. Januar 2018, 18:10-19:30
Ort Y27 H 35/36
Lower bounds on eigenfunctions on hyperbolic surfaces
Y27 H 35/36
22. Februar 2018
18:10-19:00 		Dr. Yi Zhang
Universität Bonn
Details

PDE and Mathematical Physics

Titel [Video] Planar Sobolev extension domains
Referent:in, Affiliation Dr. Yi Zhang, Universität Bonn
Datum, Zeit 22. Februar 2018, 18:10-19:00
Ort Y27 H 35/36
[Video] Planar Sobolev extension domains
Y27 H 35/36
1. März 2018
18:10-19:00 		Prof. Dr. Alfonso Sorrentino
Details

PDE and Mathematical Physics

Titel On the integrability of mathematical billiards
Referent:in, Affiliation Prof. Dr. Alfonso Sorrentino,
Datum, Zeit 1. März 2018, 18:10-19:00
Ort Y27 H 35/36
On the integrability of mathematical billiards
Y27 H 35/36
8. März 2018
18:10-19:00 		Dr. Paolo Bonicatto
University of Basel
Details

PDE and Mathematical Physics

Titel Untangling of trajectories for non-smooth vector fields and Bressan's Compactness Conjecture
Referent:in, Affiliation Dr. Paolo Bonicatto, University of Basel
Datum, Zeit 8. März 2018, 18:10-19:00
Ort Y27 H 35/36
Untangling of trajectories for non-smooth vector fields and Bressan's Compactness Conjecture
Y27 H 35/36
22. März 2018
17:10-18:10 		Dr. Luca Spolaor
M.I.T.
Details

PDE and Mathematical Physics

Titel [Video] (Log-)epiperimetric inequality and regularity at isolated singularities for almost Area-Minimizing currents
Referent:in, Affiliation Dr. Luca Spolaor, M.I.T.
Datum, Zeit 22. März 2018, 17:10-18:10
Ort Y27 H 35/36
[Video] (Log-)epiperimetric inequality and regularity at isolated singularities for almost Area-Minimizing currents
Y27 H 35/36
12. April 2018
18:10-19:00 		Dr. Guillaume Levy
Universite' Pierre et Marie Curie
Details

PDE and Mathematical Physics

Titel Weak uniqueness and the Serrin criterion for the Navier-Stokes equations
Referent:in, Affiliation Dr. Guillaume Levy, Universite' Pierre et Marie Curie
Datum, Zeit 12. April 2018, 18:10-19:00
Ort Y27 H 35/36
Weak uniqueness and the Serrin criterion for the Navier-Stokes equations
Y27 H 35/36
26. April 2018
18:10-19:00 		Dr. Alessia Nota
University of Bonn
Details

PDE and Mathematical Physics

Titel Homoenergetic Solutions for the Boltzmann Equation
Referent:in, Affiliation Dr. Alessia Nota, University of Bonn
Datum, Zeit 26. April 2018, 18:10-19:00
Ort Y27 H 35/36
Homoenergetic Solutions for the Boltzmann Equation
Y27 H 35/36
3. Mai 2018
18:10-19:00 		Prof. Dr. Marcello Porta
Universität Zürich
Details

PDE and Mathematical Physics

Titel Universal edge currents in interacting quantum Hall systems
Referent:in, Affiliation Prof. Dr. Marcello Porta, Universität Zürich
Datum, Zeit 3. Mai 2018, 18:10-19:00
Ort Y27 H 35/36
Universal edge currents in interacting quantum Hall systems
Y27 H 35/36
24. Mai 2018
18:10-19:00 		Prof. Dr. Boris Hasselblatt
Tufts University
Details

PDE and Mathematical Physics

Titel New contact flows on 3-manifolds
Referent:in, Affiliation Prof. Dr. Boris Hasselblatt, Tufts University
Datum, Zeit 24. Mai 2018, 18:10-19:00
Ort Y27 H 35/36
New contact flows on 3-manifolds
Y27 H 35/36
31. Mai 2018
18:10-19:00 		Dr. Alberto Maspero
SISSA
Details

PDE and Mathematical Physics

Titel Long time stability of small finite gap solutions of the cubic Nonlinear Schrödinger equation on the two dimensional torus
Referent:in, Affiliation Dr. Alberto Maspero, SISSA
Datum, Zeit 31. Mai 2018, 18:10-19:00
Ort Y27 H 35/36
Abstract We study long time stability of a class of nontrivial, quasi-periodic solutions depending on one spacial variable of the cubic defocusing non-linear Schrödinger equation on the two dimensional torus. We prove that these quasi-periodic solutions are orbitally stable for finite but long times, provided that their Fourier support and their frequency vector satisfy some complicated but explicit condition, which we show holds true for most solutions. This is a joint work with M. Procesi.
Long time stability of small finite gap solutions of the cubic Nonlinear Schrödinger equation on the two dimensional torusread_more
Y27 H 35/36

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