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Geometric stochastic partial differential equations

University of New South Wales
5-6 May 2011

The aim of this workshop is to foster interactions between specialists in analytic and probabilistic methods in differential geometry and the theory of partial differential equations on manifolds including stochastic PDEs for manifold-valued processes.

Speakers include:

  • Z. Brzezniak, York, Strong solutions to stochastic Landau-Lifshitz equations in a ferromagnetic wire
  • T. Dooley, UNSW, Levy-Khintchine formula on manifolds
  • D. Elworthy, Warwick, Stochastic Analysis and Topology of Manifolds
  • J. Grotowski, UQ, Two-dimensional harmonic map heat flow versus four-dimensional Yang-Mills heat flow
  • R. Moser, Bath, Analytic aspects of the Landau-Lifshitz equation
  • A. Thalmaier, Luxembourg, Brownian measures on Jordan-Virasoro curves associated to the Weil-Petersson metric
  • T. Tran, UNSW, Numerical methods for Landau-Lifschitz-Gilbert equations
  • N. Trudinger, ANU, Regularity and convexity in optimal transportation.
  • H. Weber, Warwick, Stochastically perturbed Allen-Cahn equation and Mean Curvature                             Flow
  • Z. Zhang, USyd, Homogeneous complex Monge-Ampere equation over Grauert tube forfor Szoke's spheres

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