A Global synchronization theorem for oscillators on a random graph
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Publication:6569973
DOI10.1063/5.0090443MaRDI QIDQ6569973
Martin Kassabov, Alex Townsend, Steven H. Strogatz
Publication date: 9 July 2024
Published in: Chaos (Search for Journal in Brave)
Cites Work
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- Synchronization in complex networks of phase oscillators: a survey
- The Kuramoto model in complex networks
- Chemical oscillations, waves, and turbulence
- Stability of twisted states in the Kuramoto model on Cayley and random graphs
- The eigenvalues of random symmetric matrices
- Constants of motion for superconducting Josephson arrays
- The Kuramoto model on power law graphs: synchronization and contrast states
- Consistency of spectral clustering in stochastic block models
- Small-world networks of Kuramoto oscillators
- There is no non-zero stable fixed point for dense networks in the homogeneous Kuramoto model
- Synchronization of Pulse-Coupled Biological Oscillators
- The size of the sync basin
- A moment-based approach to the dynamical solution of the Kuramoto model
- Dynamics of globally coupled oscillators: Progress and perspectives
- Synchronization
- Bifurcations in the Kuramoto model on graphs
- Sufficiently dense Kuramoto networks are globally synchronizing
- Synchronization of Kuramoto oscillators in dense networks
- On the Landscape of Synchronization Networks: A Perspective from Nonconvex Optimization
- Spectral techniques applied to sparse random graphs
- Linear response theory for coupled phase oscillators with general coupling functions
- Spectral norm of random matrices
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