Speaker: |
Eric Vanden-Eijnden |
Title: |
The Minimum Action Method or
How to exploit Freidlin Wentzell theory of Large Deviations to do Computations? |
Abstract: |
The least-action principle from the Wentzell-Freidlin theory of large deviations is exploited as a numerical tool for finding the optimal pathways by which rare events occur in systems perturbed by a small random noise. Several examples will be discussed: a finite- dimensional system displaying bistability and modeled by a non- gradient stochastic ordinary differential equation; an infinite- dimensional analogue of this system modeled by a stochastic partial differential equation; and an example of a bistable genetic switch modeled by a Markov jump process.
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Organizing Committee
Anna Amirdjanova,
Department of Statistics,
University of Michigan Charlie Doering,
Departments of Mathematics and
Physics & MCTP
University of Michigan
Len Sander,
Department of Physics
& MCTP
University of Michigan
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