With open boundaries at the self-dual point, the kicked Ising model's time-evolution trace behaves as a complex Gaussian random variable consistent with circular orthogonal ensemble universality, unlike the real Gaussian for periodic boundaries.
The loschmidt spectral form factor
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
cond-mat.stat-mech 2verdicts
UNVERDICTED 2representative citing papers
Analytical study derives conditions for ergodic infinite-temperature relaxation or robust discrete time crystal subharmonic oscillations in periodically kicked spin chains, depending on kicking protocol and initial state.
citing papers explorer
-
Generalized Spectral Statistics in the Kicked Ising model
With open boundaries at the self-dual point, the kicked Ising model's time-evolution trace behaves as a complex Gaussian random variable consistent with circular orthogonal ensemble universality, unlike the real Gaussian for periodic boundaries.
-
Ergodic and Discrete Time Crystal Phases in Periodically Kicked Many-Body Quantum Systems: An Analytical Study
Analytical study derives conditions for ergodic infinite-temperature relaxation or robust discrete time crystal subharmonic oscillations in periodically kicked spin chains, depending on kicking protocol and initial state.