Thermal Quantum Speed Limit for Classical-Driving Open Systems
arXiv:1510.06238 · doi:10.1142/S0217984916503899
Abstract
Quantum speed limit (QSL) time for open systems driven by classical fields is studied in the presence of thermal bosonic environments. The decoherence process is quantitatively described by the time-convolutionless master equation. The evolution speed of an open system is related not only to the strength of driving classical field but also to the environmental temperature. The energy-state population plays a key role in the thermal QSL. Comparing with the zero-temperature reservoir, we predict that the structural reservoir at low temperatures may contribute to the acceleration of quantum decoherence. The manifest oscillation of QSL time takes on under the circumstance of classical driving fields. We also investigate the scaling property of QSL time for multi-particle noninteracting entangled systems. It is demonstrated that entanglement of open systems can be considered as one resource for improving the potential capacity of thermal quantum speedup.
15 pages, 5 figures
References in corpus (17)
- Non-Markovian effects on the dynamics of entanglement
- Quantum speed limit for physical processes
- Quantum speed limits in open system dynamics
- Generalized Clausius inequality for nonequilibrium quantum processes
- Scaling laws for the decay of multiqubit entanglement
- Geometric derivation of the quantum speed limit
- Classical-driving-assisted quantum speed-up
- Harnessing non-Markovian quantum memory by environmental coupling
- Kind of entanglement that speeds up quantum evolution
- Quantum-speed-limit time for multiqubit open systems
- Optimal control of a qubit in an optical cavity
- Crossover Between Non-Markovian and Markovian Dynamics Induced by a Hierarchical Environment
- Entanglement and the Lower Bounds on the Speed of Quantum Evolution
- High-Speed Driving of a Two-Level System
- Non-Markovian continuous-time quantum walks on lattices with dynamical noise
- Non-Markovian finite-temperature two-time correlation functions of system operators: beyond the quantum regression theorem
- Non-divisibility vs backflow of information in understanding revivals of quantum correlations for continuous-variable systems interacting with fluctuating environments