Feynman, Wigner, and Hamiltonian Structures Describing the Dynamics of Open Quantum Systems
arXiv:1403.7172 · doi:10.1134/S1064562414010190
Abstract
This paper discusses several methods for describing the dynamics of open quantum systems, where the environment of the open system is infinite-dimensional. These are purifications, phase space forms, master equation and liouville equation forms. The main contribution is in using Feynman-Kac formalisms to describe the infinite-demsional components.
Cited by in corpus (4)
- Wigner Measures and Quantum Control
- Evolution of quasi-characteristic functions in quantum stochastic systems with Weyl quantization of energy operators
- A Phase-space Formulation of the Belavkin-Kushner-Stratonovich Filtering Equation for Nonlinear Quantum Stochastic Systems
- Invariant states of linear quantum stochastic systems under Weyl perturbations of the Hamiltonian and coupling operators