Almost sure scattering for the energy-critical Schrödinger equation in 4D with radial data | Vidéo | Carmin.tv

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Almost sure scattering for the energy-critical Schrödinger equation in 4D with radial data

De Monica VISAN

Apparaît dans la collection : Asymptotic analysis of evolution equations / Analyse asymptotique des équations d'évolution

Inspired by a recent result of Dodson-Luhrmann-Mendelson, who proved almost sure scattering for the energy-critical wave equation with radial data in four dimensions, we establish the analogous result for the Schrödinger equation. This is joint work with R. Killip and J. Murphy.

Informations sur la vidéo

Date de captation 05/07/2017
Date de publication 13/07/2017
Institut CIRM
Licence CC BY NC ND
Langue Anglais
Audience Chercheurs
Réalisateur(s) Guillaume Hennenfent
Format MP4

Données de citation

DOI 10.24350/CIRM.V.19192703
Citer cette vidéo VISAN, Monica (05/07/2017). Almost sure scattering for the energy-critical Schrödinger equation in 4D with radial data. CIRM. Audiovisual resource. DOI: 10.24350/CIRM.V.19192703
URL https://dx.doi.org/10.24350/CIRM.V.19192703

Domaine(s)

Equations aux dérivées partielles

Bibliographie

Dodson, B., Luhrmann, J., & Mendelson, D. (2017). Almost sure scattering for the 4D energy-critical defocusing nonlinear wave equation with radial data. <arXiv:1703.09655> - https://arxiv.org/abs/1703.09655
Killip, R., Murphy, J., & Visan, M. (2017). The initial-value problem for the cubic-quintic NLS with non-vanishing boundary conditions. <arXiv:1702.04413> - https://arxiv.org/abs/1702.04413
Killip, R., Murphy, J., & Visan, M. (2016). The final-state problem for the cubic-quintic NLS with nonvanishing boundary conditions. Analysis & PDE, 9(7), 1523-1574 - http://dx.doi.org/10.2140/apde.2016.9.1523

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