A path-integral DMFT for periodic phase oscillators yields a self-consistent single-oscillator stochastic equation that handles arbitrary 2π-periodic couplings and predicts synchronization thresholds from iPRC-fitted neuron data.
compact dynamical mean-field theory of oscillator networks
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Compact Dynamical Mean-Field Theory of Oscillator Networks
A path-integral DMFT for periodic phase oscillators yields a self-consistent single-oscillator stochastic equation that handles arbitrary 2π-periodic couplings and predicts synchronization thresholds from iPRC-fitted neuron data.