Correlation decay and Markovianity in open systems
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Publication:2691883
DOI10.1007/s00023-022-01226-5OpenAlexW3178916317MaRDI QIDQ2691883
Publication date: 30 March 2023
Published in: Annales Henri Poincaré (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2107.02515
Equilibrium statistical mechanics (82Bxx) Time-dependent statistical mechanics (dynamic and nonequilibrium) (82Cxx) General quantum mechanics and problems of quantization (81Sxx)
Cites Work
- Unnamed Item
- Unnamed Item
- A general framework for complete positivity
- Beyond complete positivity
- `Return to equilibrium' for weakly coupled quantum systems: a simple polymer expansion
- Open quantum systems. An introduction.
- Thermal ionization
- Level shift operators for open quantum systems
- On the assumption of initial factorization in the master equation for weakly coupled systems. I: General framework
- On the assumption of initial factorization in the master equation for weakly coupled systems. II: Solvable models
- Quantum dynamical semigroups and applications. Based on lectures given at the 20th symposium on theoretical chemistry, Emmetten, Switzerland, 1984
- Markovian master equations
- Markovian master equations. II
- On a model for quantum friction. II: Fermi's golden rule and dynamics at positive temperature
- Ergodicity of the spin-boson model for arbitrary coupling strength
- Quantum Markovian master equations: resonance theory shows validity for all time scales
- Completely positive dynamical semigroups and quantum resonance theory
- Resonance theory of decoherence and thermalization
- Dynamics of collective decoherence and thermalization
- On the irreversible dynamics emerging from quantum resonances
- Decoherence and Thermalization
- Reduced Dynamics Need Not Be Completely Positive
- A Brief History of the GKLS Equation
- Markovian master equations: a critical study
- The Ideal Quantum Gas
- Perturbation Theory of W*-Dynamics, Liouvilleans and KMS-States
- Quantum-mechanical perturbations giving rise to a statistical transport equation
- Return to equilibrium
- Positive commutators in non-equilibrium quantum statistical mechanics: Return to equilibrium