Pages that link to "Item:Q266421"
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The following pages link to Designing heteroclinic and excitable networks in phase space using two populations of coupled cells (Q266421):
Displaying 13 items.
- Mathematical frameworks for oscillatory network dynamics in neuroscience (Q271683) (← links)
- On constructing simple examples of three-dimensional flows with multiple heteroclinic cycles (Q283354) (← links)
- Phase-locked trajectories for dynamical systems on graphs (Q379021) (← links)
- Designing complex networks (Q858537) (← links)
- From coupled networks of systems to networks of states in phase space (Q1671132) (← links)
- Noisy network attractor models for transitions between EEG microstates (Q2040391) (← links)
- Excitable networks for finite state computation with continuous time recurrent neural networks (Q2069020) (← links)
- Almost complete and equable heteroclinic networks (Q2303756) (← links)
- On designing heteroclinic networks from graphs (Q2448670) (← links)
- Patterns of desynchronization and resynchronization in heteroclinic networks (Q2965345) (← links)
- Quantifying Noisy Attractors: From Heteroclinic to Excitable Networks (Q5506819) (← links)
- Chaos in coupled heteroclinic cycles and its piecewise-constant representation (Q6115349) (← links)
- Arbitrary sensitive transitions in recurrent neural networks (Q6650072) (← links)
