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Quantum dissipation
A Lindblad Model of Quantum Brownian Motion
Quantum Dissipation and Decoherence of Collective Telefon 08 21/598-32 34 Prof
Arxiv:Quant-Ph/0208026V1 5 Aug 2002
Chapter 3 Feynman Path Integral
Nonequilibrium Fluctuation-Dissipation Inequality and Nonequilibrium
Curriculum Vitae
Path Integrals with Μ1(X) and Μ2(X) the first and Second Moments of the Transition Probabilities
An Introduction to Quantum Annealing
Energy-Temperature Uncertainty Relation in Quantum Thermodynamics
Chapter 3 Feynman Path Integral
Absence of Spin-Boson Quantum Phase Transition for Transmon Qubits
Non-Markovian Open Quantum Dynamics from Dissipative Few-Level Systems to Quantum Thermal Machines Michael Wiedmann 2019
Random Matrix Approach to Quantum Adiabatic Evolution Algorithms
Numerical Renormalization Group Methods with Matrix Product States
Arxiv:Quant-Ph/0412052V1 7 Dec 2004
1 Path Integrals and Their Application to Dissipative Quantum Systems
Dephasing of a Qubit Due to Quantum and Classical Noise
Quantum Thermodynamics and Open-Systems Modeling
Top View
Open Quantum Systems. an Introduction
Renormalization-Group Theory for Quantum Dissipative Systems in Nonequilibrium
Random Matrix Approach to Quant Urn Adiabatic Evolution Algorithms
Arxiv:1904.12977V1 [Quant-Ph] 29 Apr 2019
Dynamics of Open Quantum Systems
Quantum Memory: Design and Applications
Exact Non-Markovian Master Equations for Multiple Qubit Systems: Quantum-Trajectory Approach
Path Integral Methods for Quantum Dynamics in Condensed Phases
An Introduction to Macroscopic Quantum Phenomena and Quantum Dissipation
Arxiv:2104.11777V1 [Quant-Ph] 23 Apr 2021 2√ I 1 ∇ Ρ III, the Uncertainty Relation Is Derived by Applying the (∂T + V · ∇)V = − ∂Iv + 2Κ∂I √ M Ρ Method in Refs