Numerical phase diagrams show that 1D oscillator synchronization crosses from Edwards-Wilkinson to Kardar-Parisi-Zhang scaling (or random deposition/linear growth when desynchronized) as randomness strength or coupling nonoddity increases, with the KPZ coupling parameter partially capturing the dual
Bornemann, On the Numerical Evaluation of Distributions in Random Matrix Theory: A Review, Markov Process
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Dynamical phase diagram of synchronization in one dimension: universal behavior from Edwards-Wilkinson to random deposition through Kardar-Parisi-Zhang
Numerical phase diagrams show that 1D oscillator synchronization crosses from Edwards-Wilkinson to Kardar-Parisi-Zhang scaling (or random deposition/linear growth when desynchronized) as randomness strength or coupling nonoddity increases, with the KPZ coupling parameter partially capturing the dual