Cycle holonomies in twisted Laplacian spectra determine the stability of phase-locked states in oscillator networks, with an exact critical lag of π/3 for a pentagon.
When frustration is weak, this eigenvec- tor approximates a globally coherent phase pattern
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Cycle holonomy induces higher-order constraints and controls remote synchronization transitions via twisted Laplacian spectra
Cycle holonomies in twisted Laplacian spectra determine the stability of phase-locked states in oscillator networks, with an exact critical lag of π/3 for a pentagon.