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Wednesday, August 2, 2017 - 14:15 in V3-201


The one dimensional sigma-model valued in compact Lie groups

A talk in the Bielefeld Stochastic Afternoon series by
Joscha Diehl from Max-Planck Institute

Abstract: In a recent work Hairer describes the natural evolution of a random string in a manifold. Owing to his consideration in local coordinates, only a finite time solution is obtained. Moreover, magical cancellations between the normalization constants appear. We consider the target manifold being a Lie group, which allows to switch to the Lie algebra. We hope that these global coordinates allow to study long-time behavior as well as a better understanding of cancellations. I will report on preliminary results in this joint work with Yvain Bruned and Antoine Dahlqvist.



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