The role of the diffusion anisotropy is analyzed for a system of two coupled coordinates x and y subjected to a bistable potential. Exact numerical results for the first few eigenmodes (rate constants) are compared with approximate results which are correct at extreme values of the anisotropy ratio D(x)/D(y), but at finite values of the energy barrier. This contribution is given for a better understanding of the validity of asymptotic formulas for the decay rate of a metastable population, which have been proposed, among the others, by the "Northwestern" group of Dygas and co-workers, and by the "Karpov" group of Berezhkovskii and Zitserman.

Kinetic regimes in coupled systems

POLIMENO, ANTONINO;NORDIO, PIER LUIGI
1992

Abstract

The role of the diffusion anisotropy is analyzed for a system of two coupled coordinates x and y subjected to a bistable potential. Exact numerical results for the first few eigenmodes (rate constants) are compared with approximate results which are correct at extreme values of the anisotropy ratio D(x)/D(y), but at finite values of the energy barrier. This contribution is given for a better understanding of the validity of asymptotic formulas for the decay rate of a metastable population, which have been proposed, among the others, by the "Northwestern" group of Dygas and co-workers, and by the "Karpov" group of Berezhkovskii and Zitserman.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/123762
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