activity
19952026
most citedPrecursor films in wetting phenomena

183 citations · 3.6k across the 121 of their papers we have counts for

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86 papers · 1 filter

cond-mat.stat-mech2026

Fastest first-passage time for multiple searchers with finite speed

Denis S. Grebenkov, Ralf Metzler, Gleb Oshanin

We study analytically and numerically the mean fastest first-passage time (fFPT) to an immobile target for an ensemble of independent finite-speed random searchers driven by di…

cond-mat.stat-mech2025

One-dimensional lattice random walks in a Gaussian random potential

Silvio Kalaj, Enzo Marinari, Gleb Oshanin +1

We study random walks evolving in continuous time on a one-dimensional lattice where each site hosts a quenched random potential . The potentials on different sites are in…

cond-mat.stat-mech2025

Discrete-space and -time analogue of a super-diffusive fractional Brownian motion

Enzo Marinari, Gleb Oshanin

We discuss how to construct reliably well "a lattice and an integer time" version of a super-diffusive continuous-space and -time fractional Brownian motion (fBm) -- an experimenta…

cond-mat.stat-mech2025★ 6 cited

Fastest first-passage time statistics for time-dependent particle injection

Denis S. Grebenkov, Ralf Metzler, Gleb Oshanin

A common scenario in a variety of biological systems is that multiple particles are searching in parallel for an immobile target located in a bounded domain, and the fastest among…

cond-mat.stat-mech2025

A simple model of a sequence-reading diffusion: non-self-averaging and self-averaging properties

Silvio Kalaj, Enzo Marinari, Gleb Oshanin +1

Motivated by a question about the sensitivity of knots' diffusive motion to the actual sequence of nucleotides placed on a given DNA, here we study a simple model of a sequence-rea…

cond-mat.stat-mech2023★ 1 cited

A unifying representation of path integrals for fractional Brownian motions

O. Benichou, G. Oshanin

Fractional Brownian motion (fBm) is an experimentally-relevant, non-Markovian Gaussian stochastic process with long-ranged correlations between the increments, parametrised by the…

cond-mat.stat-mech2023★ 2 cited

Irregular gyration of a two-dimensional random-acceleration process in a confining potential

Victor Dotsenko, Gleb Oshanin, Leonid Pastur +1

We study the stochastic dynamics of a two-dimensional particle assuming that the components of its position are two coupled random-acceleration processes evolving in a confining pa…

cond-mat.stat-mech2023★ 4 cited

Destructive effect of fluctuations on the performance of a Brownian gyrator

Pascal Viot, Aykut Argun, Giovanni Volpe +3

The Brownian gyrator (BG) is often called a minimal model of a nano-engine performing a rotational motion, judging solely upon the fact that in non-equilibrium conditions its torqu…

cond-mat.stat-mech2023

Out-of-equilibrium dynamics of two interacting optically-trapped particles

Victor S Dotsenko, Alberto Imparato, Pascal Viot +1

We present a theoretical analysis of a non-equilibrium dynamics in a model system consisting of two particles which move randomly on a plane. The two particles interact via a harmo…

cond-mat.stat-mech2022

Towards a robust criterion of anomalous diffusion

Vittoria Sposini, Diego Krapf, Enzo Marinari +8

Anomalous-diffusion, the departure of the spreading dynamics of diffusing particles from the traditional law of Brownian-motion, is a signature feature of a large number of complex…

cond-mat.stat-mech2022★ 14 cited

Path integrals for fractional Brownian motion and fractional Gaussian noise

Baruch Meerson, Olivier Bénichou, Gleb Oshanin

The Wiener's path integral plays a central role in the studies of Brownian motion. Here we derive exact path-integral representations for the more general \emph{fractional} Brownia…

cond-mat.stat-mech2022★ 7 cited

Cooperative dynamics in two-component out-of-equilibrium systems: Molecular "spinning tops"

Victor S Dotsenko, Pascal Viot, Alberto Imparato +1

We study the two-dimensional Langevin dynamics of a two-component system, whose components are in contact with heat baths kept at different temperatures. Dynamics is constrained by…

cond-mat.stat-mech2022★ 22 cited

Search efficiency in the Adam-Delbrück reduction-of-dimensionality scenario versus direct diffusive search

Denis S. Grebenkov, Ralf Metzler, Gleb Oshanin

The time instant -- the first-passage time (FPT) -- when a diffusive particle (e.g., a ligand such as oxygen or a signalling protein) for the first time reaches an immobile target…

cond-mat.stat-mech2022★ 4 cited

Noise-to-signal ratio of single-trajectory spectral densities in centered Gaussian processes

Alessio Squarcini, Enzo Marinari, Gleb Oshanin +2

We discuss the statistical properties of a single-trajectory power spectral density of an arbitrary real-valued centered Gaussian process , where is th…

cond-mat.stat-mech2022★ 4 cited

Frequency-frequency correlations of single-trajectory spectral densities of Gaussian processes

Alessio Squarcini, Enzo Marinari, Gleb Oshanin +2

We investigate the stochastic behavior of the single-trajectory spectral density of several Gaussian stochastic processes, i.e., Brownian motion, the Ornstein-Uh…

cond-mat.stat-mech2022★ 9 cited

Fractional Brownian Gyrator

Alessio Squarcini, Alexandre Solon, Pascal Viot +1

When a physical system evolves in a thermal bath at a constant temperature, it arrives eventually to an equilibrium state whose properties are independent of the kinetic parameters…

cond-mat.stat-mech2022★ 18 cited

Geometrical optics of large deviations of fractional Brownian motion

B. Meerson, G. Oshanin

It has been shown recently that the optimal fluctuation method -- essentially geometrical optics -- provides a valuable insight into large deviations of Brownian motion. Here we ex…

cond-mat.stat-mech2022★ 1 cited

From steady-state TASEP model with open boundaries to 1D Ising model at negative fugacity

Mikhail V. Tamm, Maxym Dudka, Nikita Pospelov +2

We demonstrate here a series of exact mappings between particular cases of four statistical physics models: equilibrium 1-dimensional lattice gas with nearest-neighbor repulsion, $…

cond-mat.stat-mech2022★ 19 cited

Spectral fingerprints of non-equilibrium dynamics: The case of a Brownian gyrator

S. Cerasoli, S. Ciliberto, E. Marinari +3

The same system can exhibit a completely different dynamical behavior when it evolves in equilibrium conditions or when it is driven out-of-equilibrium by, e.g., connecting some of…

cond-mat.stat-mech2021★ 16 cited

Spectral density of individual trajectories of an active Brownian particle

Alessio Squarcini, Alexandre Solon, Gleb Oshanin

We study analytically the single-trajectory spectral density (STSD) of an active Brownian motion as exhibited, for example, by the dynamics of a chemically-active Janus colloid. We…

cond-mat.stat-mech2021

Binary lattice-gases of particles with soft exclusion: Exact phase diagrams for tree-like lattices

Dmytro Shapoval, Maxym Dudka, Olivier Bénichou +1

We study equilibrium properties of binary lattice-gases comprising and particles, which undergo continuous exchanges with their respective reservoirs, maintained at chemica…

cond-mat.stat-mech2020

Time-dependence of the effective temperatures of a two-dimensional Brownian gyrator with cold and hot components

Sara Cerasoli, Victor Dotsenko, Gleb Oshanin +1

We consider a model of a two-dimensional molecular machine - called Brownian gyrator - that consists of two coordinates coupled to each other and to separate heat baths at temperat…

cond-mat.stat-mech2020★ 60 cited

From single-particle stochastic kinetics to macroscopic reaction rates: fastest first-passage time of random walkers

Denis S. Grebenkov, Ralf Metzler, Gleb Oshanin

We consider the first-passage problem for identical independent particles that are initially released uniformly in a finite domain and then diffuse toward a reactive area $…

cond-mat.stat-mech2020★ 16 cited

Exact first-passage time distributions for three random diffusivity models

D. S. Grebenkov, V. Sposini, R. Metzler +2

We study the extremal properties of a stochastic process defined by a Langevin equation , where is a Gaussian white noise with zero…