Bridging entanglement dynamics and chaos in semiclassical systems
This theoretical paper proposes a unifying framework linking quantum entanglement and classical chaos in many-particle systems. It finds that entanglement measures (entropy, Fisher information, square commutator) grow logarithmically/quadratically in regular systems but linearly/exponentially in chaotic ones, confirming previous conjectures. Numerical simulations of kicked top and Dicke models support these analytical predictions, though numerical precision limitations affect classical simulations in chaotic regimes over long times.