2019
DOI: 10.1142/s0217984919500040
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The transport phenomenon of inertia Brownian particles in a periodic potential with non-Gaussian noise

Abstract: The transport phenomenon (movement and diffusion) of inertia Brownian particles in a periodic potential with non-Gaussian noise is investigated. It is found that proper noise intensity Q will promote particles directional movement(or diffusion), but large Q will inhibit this phenomenon. For large value of Q, the average velocity V (or the diffusion coefficient D) has a maximum with increasing correlation time τ . But for small value of Q, V (or D) decreases with increasing τ . In some cases, for the same value… Show more

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Cited by 3 publications
(2 citation statements)
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“…When the noise departs from Gaussian behavior, Li et al [60] researched the effects of superimposed roughness and noise parameters on the transport of particles in a triplewell potential under the action of Lévy noise. Wang et al [61] investigated the transport and diffusion of inertia Brownian particles in a periodic potential driven by non-Gaussian noise and found that for different values of noise intensity, the average velocity and the diffusion coefficient exhibit monotonic or non-monotonic dependence as correlation time increases. Consequently, as presently well researched, we can find little attention has been focused on the transport of the ABP induced by multiplicative and additive Gaussian colored noises in a new asymmetric bistable system with two biases.…”
Section: Introductionmentioning
confidence: 99%
“…When the noise departs from Gaussian behavior, Li et al [60] researched the effects of superimposed roughness and noise parameters on the transport of particles in a triplewell potential under the action of Lévy noise. Wang et al [61] investigated the transport and diffusion of inertia Brownian particles in a periodic potential driven by non-Gaussian noise and found that for different values of noise intensity, the average velocity and the diffusion coefficient exhibit monotonic or non-monotonic dependence as correlation time increases. Consequently, as presently well researched, we can find little attention has been focused on the transport of the ABP induced by multiplicative and additive Gaussian colored noises in a new asymmetric bistable system with two biases.…”
Section: Introductionmentioning
confidence: 99%
“…[33][34][35][36][37][38][39][40] The non-Gaussian noise can be interpreted as more related to biological systems and natural phenomena. 37 Wang et al 36 investigated the transport phenomenon of inertia Brownian particles in the presence of the non-Gaussian noise and found that non-Gaussian noise can induce particles' directional movement (or diffusion), but Gaussian colored noise cannot. Wu et al 15 introduced non-Gaussian noise into stochastic resonance in a bistable system and concluded abundant phenomena of stochastic resonance.…”
Section: Introductionmentioning
confidence: 99%