Exit Event from a Metastable State and Eyring-Kramers Law for the Overdamped Langevin Dynamics

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Abstract

In molecular dynamics, several algorithms have been designed over the past few years to accelerate the sampling of the exit event from a metastable domain, that is to say the time spent and the exit point from the domain. Some of them are based on the fact that the exit event from a metastable region is well approximated by a Markov jump process. In this work, we present recent results on the exit event from a metastable region for the overdamped Langevin dynamics obtained in [22, 23, 56]. These results aim in particular at justifying the use of a Markov jump process parametrized by the Eyring-Kramers law to model the exit event from a metastable region.

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Lelièvre, T., Le Peutrec, D., & Nectoux, B. (2019). Exit Event from a Metastable State and Eyring-Kramers Law for the Overdamped Langevin Dynamics. In Springer Proceedings in Mathematics and Statistics (Vol. 282, pp. 331–363). Springer New York LLC. https://doi.org/10.1007/978-3-030-15096-9_9

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