Activated random walk on the complete graph has a Gumbel scaling limit for sleeping particles and hyperuniform stationary law when the sink probability satisfies exp(-n^{1/3}) ≪ q_n ≪ n^{-1/2}.
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Scaling limit and density conjecture for activated random walk on the complete graph
Activated random walk on the complete graph has a Gumbel scaling limit for sleeping particles and hyperuniform stationary law when the sink probability satisfies exp(-n^{1/3}) ≪ q_n ≪ n^{-1/2}.