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Stochastic Properties of Colliding Hard Spheres in a Non-equilibrium Thermal Bath 

Bazzani, A.; Vitali, S.Autoridad BCAM; Montanari, C.; Monti, M.; Rambaldi, S.; Castellani, G. (2021-07-24)
We consider the problem of describing the dynamics of a test particle moving in a thermal bath using the stochastic differential equations. We briefly recall the stochastic approach to the Brownian based on the statistical ...
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Fractional Diffusion and Medium Heterogeneity: The Case of the Continuos Time Random Walk 

Sposini, V.; Vitali, S.Autoridad BCAM; Paradisi, P.Autoridad BCAM; Pagnini, G.Autoridad BCAM (2021-07-24)
In this contribution we show that fractional diffusion emerges from a simple Markovian Gaussian random walk when the medium displays a power-law heterogeneity. Within the framework of the continuous time random walk, the ...
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Stochastic resetting by a random amplitude 

Dahlenburg, M.Autoridad BCAM; Chechkin, A. V.; Schumer, R.; Metzler, R. (2021-05-18)
Stochastic resetting, a diffusive process whose amplitude is reset to the origin at random times, is a vividly studied strategy to optimize encounter dynamics, e.g., in chemical reactions. Here we generalize the resetting ...
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Study of Wound Healing Dynamics by Single Pseudo-Particle Tracking in Phase Contrast Images Acquired in Time-Lapse 

Scheda, R.; Vitali, S.Autoridad BCAM; Giampieri, E.; Pagnini, G.Autoridad BCAM; Zironi, I. (2021-03)
Cellular contacts modify the way cells migrate in a cohesive group with respect to a free single cell. The resulting motion is persistent and correlated, with cells’ velocities self-aligning in time. The presence of a dense ...
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Exact distributions of the maximum and range of random diffusivity processes 

Grebenkov, D. S.; Sposini, V.; Metzler, R.; Oshanin, G.; Seno, F. (2021-02-09)
We study the extremal properties of a stochastic process $x_t$ defined by the Langevin equation ${\dot {x}}_{t}=\sqrt{2{D}_{t}}\enspace {\xi }_{t}$, in which $\xi_t$ is a Gaussian white noise with zero mean and $D_t$ is a ...
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SHOULD I STAY OR SHOULD I GO? ZERO-SIZE JUMPS IN RANDOM WALKS FOR LÉVY FLIGHTS 

Pagnini, G.Autoridad BCAM; Vitali, S.Autoridad BCAM (2021-02)
We study Markovian continuous-time random walk models for Lévy flights and we show an example in which the convergence to stable densities is not guaranteed when jumps follow a bi-modal power-law distribution that is equal ...
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Exact first-passage time distributions for three random diffusivity models 

Grebenkov, D. S.; Sposini, V.; Metzler, R.; Oshanin, G.; Seno, F. (2021-01-04)
We study the extremal properties of a stochastic process $x_t$ defined by a Langevin equation $\dot{x}= \sqrt{2D_o V (B_t )} \xi_t$, where $\xi$ is a Gaussian white noise with zero mean, $D_0$ is a constant scale factor, ...
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Surrogate based Global Sensitivity Analysis of ADM1-based Anaerobic Digestion Model 

Trucchia, A.; Frunzo, L. (2021)
In order to calibrate the model parameters, Sensitivity Analysis routines are mandatory to rank the parameters by their relevance and fix to nominal values the least influential factors. Despite the high number of works ...

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AuthorVitali, S. (4)Metzler, R. (3)Pagnini, G. (3)Sposini, V. (3)Grebenkov, D. S. (2)Oshanin, G. (2)Seno, F. (2)Bazzani, A. (1)Castellani, G. (1)Chechkin, A. V. (1)... másSubjectAnomalous diffusion (2)Random diffusivity models (2)anomalous diffusion (1)coin-flipping rule (1)Collisional theory (1)Continuos time random walk (1)continuous-time random walks (1)First-passage time distributions (1)fractional diffusion (1)Lévy flights (1)... másFecha
2021 (8)

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