Pages that link to "Item:Q3841155"
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The following pages link to Phase- and Center-Manifold Reductions for Large Populations of Coupled Oscillators with Application to Non-Locally Coupled Systems (Q3841155):
Displaying 19 items.
- Reliability of coupled oscillators (Q1041279) (← links)
- Phase turbulence in the nonlocally coupled phase equation (Q1605520) (← links)
- Greater accuracy and broadened applicability of phase reduction using isostable coordinates (Q1692110) (← links)
- Optimal phase control of biological oscillators using augmented phase reduction (Q1734654) (← links)
- Dynamic mean field models: H-theorem for stochastic processes and basins of attraction of stationary processes (Q1886986) (← links)
- Supervised learning algorithms for controlling underactuated dynamical systems (Q2127407) (← links)
- On computational capabilities of Ising machines based on nonlinear oscillators (Q2150420) (← links)
- Random decision-making in networks of pulse-coupled spike oscillators (Q2171732) (← links)
- Phase distribution control of a population of oscillators (Q2223327) (← links)
- Phase distribution control of neural oscillator populations using local radial basis function meshfree technique with application in epileptic seizures: a numerical simulation approach (Q2246960) (← links)
- Birhythmicity, synchronization, and turbulence in an oscillatory system with nonlocal inertial coupling (Q2571415) (← links)
- Extending phase reduction to excitable media: theory and applications (Q2808248) (← links)
- On the Phase Reduction and Response Dynamics of Neural Oscillator Populations (Q4819811) (← links)
- On the concept of dynamical reduction: the case of coupled oscillators (Q4993451) (← links)
- Synchronization properties of network motifs: Influence of coupling delay and symmetry (Q5246325) (← links)
- Self-organization in predominantly feedforward oscillator chains (Q5250393) (← links)
- Amplitude and phase effects on the synchronization of delay-coupled oscillators (Q5251323) (← links)
- Lyapunov and free energy functionals of generalized Fokker-Planck equations (Q5948470) (← links)
- A Langevin approach for the microscopic dynamics of nonlinear Fokker-Planck equations (Q5949706) (← links)
