Jump probabilities in the non-Markovian quantum jump method
arXiv:1001.3566 · doi:10.1088/1751-8113/43/6/065302
Abstract
The dynamics of a non-Markovian open quantum system described by a general time-local master equation is studied. The propagation of the density operator is constructed in terms of two processes: (i) deterministic evolution and (ii) evolution of a probability density functional in the projective Hilbert space. The analysis provides a derivation for the jump probabilities used in the recently developed non-Markovian quantum jump (NMQJ) method (Piilo et al 2008 Phys. Rev. Lett. 100 180402).
10 pages, 3 figures
References in corpus (11)
- Open system dynamics with non-Markovian quantum trajectories
- Stochastic wave function method for non-Markovian quantum master equations
- Non-Markovian quantum jumps
- Fault-tolerant quantum computation with long-range correlated noise
- Enhanced quantum entanglement in the non-Markovian dynamics of biomolecular excitons
- Knight Field Enabled Nuclear Spin Polarization in Single Quantum Dots
- Genuine quantum trajectories for non-Markovian processes
- Open system dynamics with non-Markovian quantum jumps
- Non-Markovian Quantum Jumps in Excitonic Energy Transfer
- Zeno and anti-Zeno effects for quantum Brownian motion
- Stochastic jump processes for non-Markovian quantum dynamics