Relaxation and Localization in Interacting Quantum Maps
arXiv:chao-dyn/9307003 · doi:10.1007/BF02186844
Abstract
We quantise and study several versions of finite multibaker maps. Classically these are exactly solvable K-systems with known exponential decay to global equilibrium. This is an attempt to construct simple models of relaxation in quantum systems. The effect of symmetries and localization on quantum transport is discussed.
32 pages. LaTex file. 9 figures, not included. For figures send mail to first author at '[email protected]'
Cited by in corpus (5)
- Out-of-time-ordered correlator in the quantum bakers map and truncated unitary matrices
- Momentum dependent quantum Ruelle-Pollicott resonances in translationally invariant many-body systems
- Relaxation fluctuations about an equilibrium in quantum chaos
- Relaxation Fluctuations of Correlation Functions: Spin and Random Matrix Models
- Crossover from Diffusive to Ballistic Transport in Periodic Quantum Maps