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20162025
most citedDynamics of noisy oscillator populations beyond the Ott-Antonsen ansatz

105 citations · 175 across the 12 of their papers we have counts for

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7 papers · 1 filter

cond-mat.stat-mech2025

Kinetic description of one-dimensional stochastic dynamics with small inertia

Denis S. Goldobin, Lyudmila S. Klimenko, Irina V. Tyulkina +2

We study single-variable approaches for describing stochastic dynamics with small inertia. The basic models we deal with describe passive Brownian particles and phase elements (pha…

cond-mat.stat-mech2023

Deterministic dynamics of overactive Brownian particle in 2D and 3D potential wells

Denis S. Goldobin, Lev A. Smirnov, Lyudmila S. Klimenko +1

We study deterministic dynamics of overactive Brownian particles in 2D and 3D potentials. This dynamics is Hamiltonian. Integrals of motion for continuous rotational symmetries are…

cond-mat.stat-mech2023

Special flow model for passive particle transport considering internal noise

Boris S. Maryshev, Lyudmila S. Klimenko

We have generalized the semi-analytic approach of special flow to the description of flows of passive particles taking into account internal noise. The model is represented by a se…

cond-mat.stat-mech2023★ 14 cited

Macroscopic behavior of populations of quadratic integrate-and-fire neurons subject to non-Gaussian white noise

Denis S. Goldobin, Evelina V. Permyakova, Lyudmila S. Klimenko

We study macroscopic behavior of populations of quadratic integrate-and-fire neurons subject to non-Gaussian noises; we argue that these noises must be alpha-stable whenever they a…

cond-mat.stat-mech2021

Four approaches for description of stochastic systems with small and finite inertia

Evelina V. Permyakova, Lyudmila S. Klimenko, Irina V. Tyulkina +1

We analyse four approaches to elimination of a fast variable, which are applicable to systems like passive Brownian particles: (i) moment formalism, (ii) corresponding cumulant for…

cond-mat.stat-mech2019★ 2 cited

Small and Finite Inertia in Stochastic Systems: Moment and Cumulant Formalisms

Denis S. Goldobin, Lyudmila S. Klimenko

We analyze two approaches to elimination of a fast variable (velocity) in stochastic systems: moment and cumulant formalisms. With these approaches, we obtain the corresponding Smo…