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Mini-Workshop: Gibbs measures for nonlinear dispersive equations


Genovese, Giuseppe; Schlein, Benjamin; Sohinger, Vedran (2019). Mini-Workshop: Gibbs measures for nonlinear dispersive equations. Oberwolfach Reports, 15(2):1081-1116.

Abstract

In this mini-workshop we brought together leading experts working on the application of Gibbs measures to the study of nonlinear PDEs. This framework is a powerful tool in the probabilistic study of solutions to nonlinear dispersive PDEs, in many ways alternative or complementary to deterministic methods. Among the special topics discussed were the construction of the measures, applications to dynamics, as well as the microscopic derivation of Gibbs measures from many-body quantum mechanics.

Abstract

In this mini-workshop we brought together leading experts working on the application of Gibbs measures to the study of nonlinear PDEs. This framework is a powerful tool in the probabilistic study of solutions to nonlinear dispersive PDEs, in many ways alternative or complementary to deterministic methods. Among the special topics discussed were the construction of the measures, applications to dynamics, as well as the microscopic derivation of Gibbs measures from many-body quantum mechanics.

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Additional indexing

Item Type:Journal Article, not_refereed, original work
Communities & Collections:07 Faculty of Science > Institute of Mathematics
Dewey Decimal Classification:510 Mathematics
Language:English
Date:11 April 2019
Deposited On:28 Jun 2019 13:24
Last Modified:29 Jul 2020 10:54
Publisher:European Mathematical Society
ISSN:1660-8933
OA Status:Closed
Publisher DOI:https://doi.org/10.4171/owr/2018/18

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