Double Wick rotation maps a rotating BTZ black hole to a geometry whose dual transition matrix reproduces geometric and time-like entanglement entropies via quotient identification, yielding a coefficient for linear Lorentzian entanglement growth.
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Geometric entropy and time-like entanglement entropy on a rotating BTZ black hole
Double Wick rotation maps a rotating BTZ black hole to a geometry whose dual transition matrix reproduces geometric and time-like entanglement entropies via quotient identification, yielding a coefficient for linear Lorentzian entanglement growth.