Stochastic phase reduction for a general class of noisy limit cycle oscillators.
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Dynamic information routing in complex networks.Stimulus features, resetting curves, and the dependence on adaptationIdentifying temporal codes in spontaneously active sensory neurons.Stochastic synchronization of neuronal populations with intrinsic and extrinsic noise.Intrinsic heterogeneity in oscillatory dynamics limits correlation-induced neural synchronizationFinite-size and correlation-induced effects in mean-field dynamics.Mathematical Frameworks for Oscillatory Network Dynamics in Neuroscience.Neurons as oscillators.Exploring a noisy van der Pol type oscillator with a stochastic approach.Dispersal and noise: various modes of synchrony in ecological oscillators.Effects of dendritic load on the firing frequency of oscillating neurons.Noise-induced synchronization, desynchronization, and clustering in globally coupled nonidentical oscillators.Stochastic Fokker-Planck equation in random environments.Optimization of noise-induced synchronization of oscillator networks.Precision of collective oscillations in complex dynamical systems with noise.Phase reduction of a limit cycle oscillator perturbed by a strong amplitude-modulated high-frequency force.On noise induced Poincaré-Andronov-Hopf bifurcation.Phase reduction theory for hybrid nonlinear oscillators.Effects of moderate noise on a limit cycle oscillator: counterrotation and bistability.Phase reduction method for strongly perturbed limit cycle oscillators.The robustness of phase-locking in neurons with dendro-dendritic electrical coupling.Effects of demographic noise on the synchronization of a metapopulation in a fluctuating environment.Complex and transitive synchronization in a frustrated system of calling frogs.Metastable states and quasicycles in a stochastic Wilson-Cowan model of neuronal population dynamics.Effective long-time phase dynamics of limit-cycle oscillators driven by weak colored noise.Effective phase dynamics of noise-induced oscillations in excitable systems.Coding of information in limit cycle oscillators.Coupling regularizes individual units in noisy populations.Coupling functions: Universal insights into dynamical interaction mechanismsDynamics of Limit-Cycle Oscillators Subject to General NoiseStochastic Hybrid Systems in Cellular NeuroscienceInferring the phase response curve from observation of a continuously perturbed oscillator
P2860
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P2860
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
description
2009 nî lūn-bûn
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2009年の論文
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2009年学术文章
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2009年学术文章
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2009年学术文章
@zh-cn
2009年学术文章
@zh-hans
2009年学术文章
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2009年学术文章
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2009年學術文章
@zh-hant
name
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@en
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@nl
type
label
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@en
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@nl
prefLabel
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@en
Stochastic phase reduction for a general class of noisy limit cycle oscillators.
@nl
P2860
P1476
Stochastic phase reduction for a general class of noisy limit cycle oscillators
@en
P2093
G Bard Ermentrout
P2860
P304
P356
10.1103/PHYSREVLETT.102.194102
P407
P577
2009-05-14T00:00:00Z