The largest entanglement eigenvalue of a quantum chaotic kicked Ising chain follows a Weibull-type extreme value distribution rather than the random-matrix Tracy-Widom law, even as ETH is satisfied.
On the connec- tion between quantization of nonintegrable systems and statistical theory of spectra,
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Extreme value statistics and eigenstate thermalization in kicked quantum chaotic spin-$1/2$ chains
The largest entanglement eigenvalue of a quantum chaotic kicked Ising chain follows a Weibull-type extreme value distribution rather than the random-matrix Tracy-Widom law, even as ETH is satisfied.