zbMath0936.81001MaRDI QIDQ4229078
Bernhard Kramer, Thomas Dittrich, Wilhelm Zwerger, Gert-Ludwig Ingold, Peter Hänggi, Gerd Schön
Publication date: 3 March 1999
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Grand canonical partition function of a serial metallic island system,
Dynamics of two externally driven coupled quantum oscillators interacting with separate baths based on path integrals,
Free energy for a damped cold atom in \(\mathrm{SU}(2)\) non-abelian gauge potentials,
A hybrid approach for quantizing complicated motion of a charged particle in time-varying magnetic field,
Tuning the spin dependent behavior of monatomic carbon wires between nickel electrodes,
Graphene under bichromatic driving: commensurability and spatio-temporal symmetries,
Lie transformation method on quantum state evolution of a general time-dependent driven and damped parametric oscillator,
Quantum and classical dissipation of charged particles,
Entanglement entropy in a periodically driven Ising chain,
Fundamental aspects of quantum Brownian motion,
Hallmarks of tunneling dynamics with broken reflective symmetry,
The absence of the selfaveraging property of the entanglement entropy of disordered free fermions in one dimension,
Path integral formulation of fractionally perturbed Lagrangian oscillators on fractal,
Spectroscopy of discrete energy levels in ultrasmall metallic grains,
Semiconductor superlattices: a model system for nonlinear transport,
Strong coupling theory for tunneling and vibrational relaxation in driven bistable systems,
Quantum dynamics of a dissipative and confined cyclotron motion,
Brownian motors: noisy transport far from equilibrium,
Landauer-like formula for dissipative tunneling,
Ionization by an oscillating field: resonances and photons. Ionization by an oscillating field: resonances and photons,
Quantum Percolation in the Quantum Hall Regime,
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Completely mixing quantum open systems and quantum fractals,
Classical scattering from oscillating targets,
Electron systems out of equilibrium: Nonequilibrium Green's function approach
