A universal second-order reduction maps delayed Kuramoto-Daido networks to inertia-equipped rotator networks with triadic interactions, accurately predicting splay, cyclops, and chimera states across topologies and heterogeneities.
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From Delay to Inertia and Triadic Interactions: A Predictive Model for Time-Delayed Oscillator Networks
A universal second-order reduction maps delayed Kuramoto-Daido networks to inertia-equipped rotator networks with triadic interactions, accurately predicting splay, cyclops, and chimera states across topologies and heterogeneities.