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Igor A. Khovanov

Researcher at University of Warwick

Publications -  83
Citations -  866

Igor A. Khovanov is an academic researcher from University of Warwick. The author has contributed to research in topics: Attractor & Bistability. The author has an hindex of 14, co-authored 83 publications receiving 745 citations. Previous affiliations of Igor A. Khovanov include Lancaster University & Saratov State University.

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Coherence resonance near a Hopf bifurcation.

TL;DR: A theoretical analysis based on the generic model of a self-sustained oscillator demonstrates that observations of coherence resonance for a semiconductor laser with short optical feedback close to Hopf bifurcations are of general nature and are related to the fact that the damping depends qualitatively different on the noise intensity for the subcritical and supercritical case.
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Noise-induced escape in an excitable system

TL;DR: In this article, the authors consider the stochastic dynamics of escape in an excitable system, the FitzHugh-Nagumo (FHN) neuronal model, for different classes of excitability.
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The role of excitations statistic and nonlinearity in energy harvesting from random impulsive excitations

TL;DR: In this paper, a comparative analysis of linear and nonlinear piezoelectric energy harvesting from random impulsive excitations modelled by white Poisson noise was conducted, and it was shown that the harvester performance depends on both nonlinearity and properties of ambient energy.
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Fluctuations and the energy-optimal control of chaos

TL;DR: The energy-optimal entraining of the dynamics of a periodically driven oscillator, moving it from a chaotic attractor to a coexisting stable limit cycle, is investigated via analysis of fluctuational transitions between the two states.
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Synchronization of switching processes in coupled Lorenz systems

TL;DR: In this article, the synchronization of two symmetrically coupled Lorenz systems, each of them considered a chaotic bistable system, is investigated numerically, and a phenomenon of synchronization of the mean frequencies of switchings in coupled chaotic Bistable systems is found.