Many Body Quantum Chaos

The field of chaos in many-body quantum systems has a long history, going back to Wigner's simple models for heavy nuclei. Quantum chaos is being investigated in a broad variety of experimental platforms such as heavy nuclei, driven (few-electron) atoms, ultracold quantum gases, and photonic or...

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Other Authors: Wimberger, Sandro (Editor)
Format: Book Chapter
Published: Basel, Switzerland MDPI - Multidisciplinary Digital Publishing Institute 2020
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245 1 0 |a Many Body Quantum Chaos 
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300 |a 1 electronic resource (222 p.) 
506 0 |a Open Access  |2 star  |f Unrestricted online access 
520 |a The field of chaos in many-body quantum systems has a long history, going back to Wigner's simple models for heavy nuclei. Quantum chaos is being investigated in a broad variety of experimental platforms such as heavy nuclei, driven (few-electron) atoms, ultracold quantum gases, and photonic or microwave realizations. Quantum chaos plays a new and important role in many branches of physics, from condensed matter problems of many-body localization, including thermalization studies in closed and open quantum systems, and the question of dynamical stability relevant for quantum information and quantum simulation. This Special Issue and its related book address theories and experiments, methods from classical chaos, semiclassics, and random matrix theory, as well as many-body condensed matter physics. It is dedicated to Prof. Shmuel Fishman, who was one of the major representatives of the field over almost four decades, who passed away in 2019. 
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546 |a English 
650 7 |a Research & information: general  |2 bicssc 
653 |a quantum chaos 
653 |a decoherence 
653 |a Arnol'd cat 
653 |a classical limit 
653 |a correspondence principle 
653 |a cold atoms 
653 |a interacting fermions 
653 |a thermalization 
653 |a dynamical chaos 
653 |a Sinai oscillator 
653 |a quantum tunneling 
653 |a dissipation 
653 |a effective action 
653 |a quantum transport 
653 |a nonlinear Schrödinger equation 
653 |a Gross-Pitaevskii equation 
653 |a Schrödinger-Poisson equation 
653 |a Bose-Einstein condensate 
653 |a dark matter 
653 |a periodically kicked system 
653 |a Lorentzian potential 
653 |a topological horseshoe 
653 |a uniformly hyperbolicity 
653 |a sector condition 
653 |a fractal Weyl law 
653 |a survival probability 
653 |a correlation functions 
653 |a semiclassical approximation 
653 |a revival dynamics 
653 |a Morse oscillator 
653 |a atom-optics kicked rotor 
653 |a quantum resonance 
653 |a continuous-time quantum walks 
653 |a Bose-Einstein condensates 
653 |a quantum interference 
653 |a Aubry-André model 
653 |a correlation hole 
653 |a fluctuation theorems 
653 |a nonequilibrium statistical mechanics 
653 |a quantum thermodynamics 
653 |a phase transitions 
653 |a Dirac bosons 
653 |a mean field analysis 
653 |a adiabatic separation 
653 |a trapped ions 
653 |a Frenkel-Kontorova 
653 |a long-range interactions 
653 |a sine-Gordon kink 
653 |a quantum kicked rotor 
653 |a Anderson localisation 
653 |a dynamical localisation 
856 4 0 |a www.oapen.org  |u https://mdpi.com/books/pdfview/book/2928  |7 0  |z Get Fullteks 
856 4 0 |a www.oapen.org  |u https://directory.doabooks.org/handle/20.500.12854/69156  |7 0  |z DOAB: description of the publication