Mean field games on large expander graphs converge weakly to a continuous linear-quadratic game whose closed-loop stability thresholds can trigger Turing-type topological instability where the mean state stays stable but spatial deviations grow.
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Mean Field Games and Control on Large Expander Graphs
Mean field games on large expander graphs converge weakly to a continuous linear-quadratic game whose closed-loop stability thresholds can trigger Turing-type topological instability where the mean state stays stable but spatial deviations grow.