Nonlinear Dynamics and Pattern Formation
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Scope of this subject
This cluster of papers explores the dynamics of synchronization in complex networks, focusing on phenomena such as chimera states, reaction-diffusion models, coupled oscillators, and pattern formation. The Kuramoto model and phase oscillators are central to understanding the behavior of synchronization in these systems.
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Research vocabulary
pattern formation; reaction-diffusion systems; coupled oscillators; chemical oscillations; Belousov-Zhabotinsky reaction; excitable media; spiral waves; Turing instability; Kuramoto model; spatiotemporal chaos; coupling strength; Turing patterns; chimera states; FitzHugh-Nagumo model; coupled map lattices; phase oscillators; amplitude equations; chemical oscillators; complex Ginzburg-Landau equation; oscillator networks; chemical waves; diffusive coupling; pattern selection; Liesegang rings; synchronization transition
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Numeric address and provenance
Morton address: 36174794781769887 · morton4x16-v1
Coordinates: (3, 17, 1705, 11187). The address interleaves categorical identifier bits. Nearby addresses are not guaranteed to describe semantically similar subjects.
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