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Stochastic processes induced by dichotomous markov noise: Some exact dynamical results

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Stochastic processes defined by a general Langevin equation of motion where the noise is the non-Gaussian dichotomous Markov noise are studied. A non-FokkerPlanck master differential equation is deduced for the probability density of these processes. Two different models are exactly solved. In the second one, a nonequilibrium bimodal distribution induced by the noise is observed for a critical value of its correlation time. Critical slowing down does not appear in this point but in another one.

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SANCHO, José m.. Stochastic processes induced by dichotomous markov noise: Some exact dynamical results. _Journal of Mathematical Physics_. 1984. Vol. 25, núm. 354-359. [consulta: 23 de gener de 2026]. ISSN: 0022-2488. [Disponible a: https://hdl.handle.net/2445/24504]

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