K
Kestutis Pyragas
Researcher at Vilnius University
Publications - 110
Citations - 6963
Kestutis Pyragas is an academic researcher from Vilnius University. The author has contributed to research in topics: Synchronization of chaos & Chaotic. The author has an hindex of 30, co-authored 110 publications receiving 6571 citations. Previous affiliations of Kestutis Pyragas include Technical University of Berlin & University of Tübingen.
Papers
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Journal ArticleDOI
Relation between the extended time-delayed feedback control algorithm and the method of harmonic oscillators.
TL;DR: An application of a new chaos control method in which a target periodic orbit is approximated by a system of harmonic oscillators in the limit of an infinite number of oscillators is considered, showing that this controller transforms into the known extended time-delayed feedback controller.
Journal ArticleDOI
Suppression of synchronous spiking in two interacting populations of excitatory and inhibitory quadratic integrate-and-fire neurons.
TL;DR: In this article, the authors analyzed collective oscillations and their suppression by external stimulation in a large-scale neural network consisting of two interacting populations of excitatory and inhibitory quadratic integrate-and-fire neurons.
Book ChapterDOI
Control of Dynamical Systems Via Time-Delayed Feedback and Unstable Controller
TL;DR: A brief review of experimental implementations, applications for theoretical models, and most important modifications of the method is presented in this paper, as well as an idea of using unstable degrees of freedom in a feedback loop to avoid a well known topological limitation.
Journal ArticleDOI
Dynamics of a network of quadratic integrate-and-fire neurons with bimodal heterogeneity
TL;DR: An exact low-dimensional system of mean field equations for an infinite-size network of pulse coupled integrate-and-fire neurons with a bimodal distribution of an excitability parameter is derived in this paper.
Proceedings ArticleDOI
Time-delayed feedback control method and unstable controllers
TL;DR: An idea of using unstable degrees of freedom in a feedback loop to avoid a well known topological limitation of the method is described in details and is extended for the problem of adaptive stabilization of unknown steady states of dynamical systems.