Nothing Special   »   [go: up one dir, main page]

Levnajić et al., 2010 - Google Patents

Phase resetting of collective rhythm in ensembles of oscillators

Levnajić et al., 2010

View PDF
Document ID
13691996232847766869
Author
Levnajić Z
Pikovsky A
Publication year
Publication venue
Physical Review E—Statistical, Nonlinear, and Soft Matter Physics

External Links

Snippet

Phase resetting curves characterize the way a system with a collective periodic behavior responds to perturbations. We consider globally coupled ensembles of Sakaguchi-Kuramoto oscillators, and use the Ott-Antonsen theory of ensemble evolution to derive the analytical …
Continue reading at arxiv.org (PDF) (other versions)

Similar Documents

Publication Publication Date Title
Levnajić et al. Phase resetting of collective rhythm in ensembles of oscillators
Manninen et al. Computational models for calcium-mediated astrocyte functions
Wehrle et al. On-the-fly ab initio semiclassical dynamics of floppy molecules: Absorption and photoelectron spectra of ammonia
Netoff et al. Experimentally estimating phase response curves of neurons: theoretical and practical issues
Tukhlina et al. Feedback suppression of neural synchrony by vanishing stimulation
Giblin et al. On the road to per cent accuracy–II. Calibration of the non-linear matter power spectrum for arbitrary cosmologies
Gengel et al. High-order phase reduction for coupled oscillators
CN102361588A (en) System and method for cognitive rhythm generation
Cestnik et al. Inferring the phase response curve from observation of a continuously perturbed oscillator
Yamakou Chaotic synchronization of memristive neurons: Lyapunov function versus Hamilton function
Zhang et al. Bifurcation analysis of a modified FitzHugh-Nagumo neuron with electric field
Hayashi et al. Community effect of cardiomyocytes in beating rhythms is determined by stable cells
Serrano-Pérez et al. How the conical intersection seam controls chemical selectivity in the photocycloaddition of ethylene and benzene
Shiozaki et al. Hyperfine coupling constants from internally contracted multireference perturbation theory
Yu et al. Chaotic phase synchronization in a modular neuronal network of small-world subnetworks
Quinn et al. Singular unlocking transition in the Winfree model of coupled oscillators
Hajimahdi et al. QSAR Study on anti-HIV-1 activity of 4-oxo-1, 4-dihydroquinoline and 4-oxo-4H-pyrido [1, 2-a] pyrimidine derivatives using SW-MLR, artificial neural network and filtering methods
Maurer et al. Spin component-scaled second-order Møller–Plesset perturbation theory for calculating NMR shieldings
Mort et al. Zero-Point Corrections and Temperature Dependence of HD Spin− Spin Coupling Constants of Heavy Metal Hydride and Dihydrogen Complexes Calculated by Vibrational Averaging
Andreev et al. Numerical simulation of coherent resonance in a model network of rulkov neurons
Ma et al. Detection of ordered wave in the networks of neurons with changeable connection
van der Meij et al. Uncovering phase‐coupled oscillatory networks in electrophysiological data
Izmaylov On construction of projection operators
Sawicki et al. Influence of sound on empirical brain networks
Trobia et al. On the dynamical behaviour of a glucose-insulin model