activity
20142023
most citedLangevin formulation of a subdiffusive continuous time random walk in physical time

17 citations · 29 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.stat-mech2023

Stochastic hydrodynamic velocity field and the representation of Langevin equations

Massimiliano Giona, Davide Cocco, Giuseppe Procopio +2

The fluctuation-dissipation theorem, in the Kubo original formulation, is based on the decomposition of the thermal agitation forces into a dissipative contribution and a stochasti…

cond-mat.stat-mech20222 cited

Spectral properties of stochastic processes possessing finite propagation velocity

Massimiliano Giona, Andrea Cairoli, Davide Cocco +1

This article investigates the spectral structure of the evolution operators associated with the statistical description of stochastic processes possessing finite propagation veloci…

cond-mat.stat-mech20222 cited

In the folds of the Central Limit Theorem: Lévy walks, large deviations and higher-order anomalous diffusion

Massimiliano Giona, Andrea Cairoli, Rainer Klages

This article considers the statistical properties of Lévy walks possessing a regular long-term linear scaling of the mean square displacement with time, for which the conditions of…

physics.bio-ph2022

Model of inverse bleb growth explains giant vacuole dynamics during cell mechanoadaptation

Andrea Cairoli, Alice Spenlehauer, Darryl R Overby +1

Cells can withstand hostile environmental conditions manifest as large mechanical forces such as pressure gradients and/or shear stresses by dynamically changing their shape. Such…

cond-mat.stat-mech201517 cited

Langevin formulation of a subdiffusive continuous time random walk in physical time

Andrea Cairoli, Adrian Baule

Systems living in complex non equilibrated environments often exhibit subdiffusion characterized by a sublinear power-law scaling of the mean square displacement. One of the most c…

nlin.AO20148 cited

Forecasting transitions in systems with high dimensional stochastic complex dynamics: A Linear Stability Analysis of the Tangled Nature Model

Andrea Cairoli, Duccio Piovani, Henrik Jeldtoft Jensen

We propose a new procedure to monitor and forecast the onset of transitions in high dimensional complex systems. We describe our procedure by an application to the Tangled Nature m…