For interacting oscillators on graphs whose normalized adjacency matrix is close to the all-ones matrix in the infinity-to-one norm, the empirical measure follows the McKean-Vlasov equation and stays near its stable stationary states for times up to exp(o(n)).
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Long time dynamics for interacting oscillators on graphs
For interacting oscillators on graphs whose normalized adjacency matrix is close to the all-ones matrix in the infinity-to-one norm, the empirical measure follows the McKean-Vlasov equation and stays near its stable stationary states for times up to exp(o(n)).