Variational calculation of the tunneling system interacting with a heat bath. II. Dynamics of an asymmetric tunneling system
- 1 August 1985
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 83 (3) , 1069-1074
- https://doi.org/10.1063/1.449469
Abstract
The dynamics of tunneling of an asymmetric double well interacting with a heat bath is reexamined in the binary collision dilute gas phase limit and investigated in the harmonic bath case. (a) In both cases dynamic and static asymmetries are additive. (b) In both cases, when the tunneling amplitude is not renormalized to a value of zero, the effect of asymmetry on the approach to equilibrium due to incoherent tunneling only quantitatively differs from the symmetric double well. (c) When the renormalized tunneling amplitude is zero, the asymmetric tunneling turns dephasing into population relaxation. (d) Variational methods again give results in agreement with renormalization group and instanton calculations.Keywords
This publication has 18 references indexed in Scilit:
- Dissipative Quantum Tunneling in a Biased Double-Well System at Finite TemperaturesPhysical Review Letters, 1985
- Quantum Tunneling Rates for Asymmetric Double-Well Systems with Ohmic DissipationPhysical Review Letters, 1985
- Effective adiabatic approximation for a two level system coupled to a bathThe Journal of Chemical Physics, 1985
- Dissipative dynamics of a two-state system coupled to a heat bathPhysical Review B, 1985
- Dynamics of the Two-State System with Ohmic DissipationPhysical Review Letters, 1984
- On the calculation of time correlation functions in quantum systems: Path integral techniquesa)The Journal of Chemical Physics, 1983
- Influence of Dissipation on Quantum CoherencePhysical Review Letters, 1982
- Two state systems in media and “Turing's paradox”Physics Letters B, 1982
- Convenient and accurate discretized path integral methods for equilibrium quantum mechanical calculationsThe Journal of Chemical Physics, 1981
- Quantum beats in optical activity and weak interactionsPhysics Letters B, 1978