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Alexei Zaikin

Researcher at University of Potsdam

Publications -  34
Citations -  617

Alexei Zaikin is an academic researcher from University of Potsdam. The author has contributed to research in topics: Noise (electronics) & Phase transition. The author has an hindex of 12, co-authored 33 publications receiving 585 citations. Previous affiliations of Alexei Zaikin include Charité & Moscow State University.

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Multistability and Clustering in a Population of Synthetic Genetic Oscillators via Phase-Repulsive Cell-to-Cell Communication

TL;DR: It is shown that phase-repulsive coupling eliminates oscillations in a population of synthetic genetic clocks, and an experimentally feasible synthetic genetic network that contains phase repulsively coupled repressilators with broken temporal symmetry is proposed.
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Doubly stochastic resonance

TL;DR: The effect of doubly stochastic resonance which appears in nonlinear extended systems if the influence of noise is twofold: A multiplicative noise induces bimodality of the mean field of the coupled network and an independent additive noise governs the dynamic behavior in response to small periodic driving.
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Vibrational resonance in a noise-induced structure.

TL;DR: Numerical simulations, which demonstrate the effect of vibrational resonance in a spatially extended system of coupled noisy oscillators under the action of two periodic forces, can be understood by means of a zero-dimensional "effective" model.
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Control of noise-induced oscillations of a pendulum with a randomly vibrating suspension axis

TL;DR: In this article, the influence of an additional harmonic action on noise-induced oscillations of a pendulum with a randomly vibrating suspension axis was considered and it was shown that these oscillations are intensified or even initiated if the frequency of the additional action is low, but that they are suppressed if it is high.
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On-off intemittency phenomena in a pendulum with a randomly vibrating suspension axis

TL;DR: In this paper, it was shown that the excitation of noise-induced oscillations of a pendulum with a randomly vibrating suspension axis occurs via "on-off intermittency".