Late-time ensembles in chaotic systems with symmetries match Haar-random statistics for typical product states but follow constrained ensembles for atypical low-variance initial states.
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Hard-core boson two-body models with random interactions exhibit chaotic spectral statistics, operator growth, and eigenstate properties approaching those of random matrices and the SYK model.
Numerical study of a qutrit lattice with conserved charge shows thermalization signatures in states outside microcanonical windows of energy and charge, supporting a generalized form of ETH called generic ETH.
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Late-time ensembles of quantum states in quantum chaotic systems
Late-time ensembles in chaotic systems with symmetries match Haar-random statistics for typical product states but follow constrained ensembles for atypical low-variance initial states.
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Complexity of Quadratic Quantum Chaos
Hard-core boson two-body models with random interactions exhibit chaotic spectral statistics, operator growth, and eigenstate properties approaching those of random matrices and the SYK model.
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Generic ETH: Eigenstate Thermalization beyond the Microcanonical
Numerical study of a qutrit lattice with conserved charge shows thermalization signatures in states outside microcanonical windows of energy and charge, supporting a generalized form of ETH called generic ETH.