An infinite family of stroboscopic unitary evolutions in the quantum kicked top act as the identity after finite kicks, representing a state-independent periodicity that violates the correspondence principle in all dimensions.
Quantum reso- nance for a rotator in a nonlinear periodic field,
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Quantum recurrences in the kicked top
An infinite family of stroboscopic unitary evolutions in the quantum kicked top act as the identity after finite kicks, representing a state-independent periodicity that violates the correspondence principle in all dimensions.