作者: Igor V. Belykh , Barrett N. Brister , Vladimir N. Belykh
DOI: 10.1063/1.4961435
关键词: Stability (probability) 、 Inertia 、 Curse of dimensionality 、 Physics 、 Constant (mathematics) 、 Cluster (physics) 、 Bistability 、 Dynamics (mechanics) 、 Classical mechanics 、 Phase (waves)
摘要: We study the co-existence of stable patterns synchrony in two coupled populations identical Kuramoto oscillators with inertia. The have different sizes and can split into clusters where synchronize within a cluster while there is phase shift between dynamics clusters. Due to presence inertia, which increases dimensionality oscillator dynamics, this oscillate, inducing breathing pattern. derive analytical conditions for two-cluster constant oscillating shifts. demonstrate that governs bistability shifts, described by driven pendulum equation. also discuss implications our stability results chimeras.