Search Swinburne Research Bank
Home List of Titles Theory of non-Markovian decay of a cascade atom in high-Q cavities and photonic band gap materials
Please use this identifier to cite or link to this item: http://hdl.handle.net/1959.3/19985
- Theory of non-Markovian decay of a cascade atom in high-Q cavities and photonic band gap materials
- Garraway, B. M.; Dalton, B. J.
- The dynamics of a three-level atom in a cascade configuration with both transitions coupled to a single structured reservoir of quantized field modes is treated using Laplace transform methods applied to the coupled amplitude equations. Results are also obtained from master equations by two different approaches, that is, involving either pseudomodes or quasimodes. Two different types of reservoir are considered, namely a high-Q cavity and a photonic band gap system, in which the respective reservoir structure functions involve Lorentzians. Non-resonant transitions are included in the model. In all cases non-Markovian behaviour for the atomic system can be found, such as oscillatory decay for the high-Q cavity case and population trapping for the photonic band gap case. In the master equation approaches, the atomic system is augmented by a small number of pseudomodes or quasimodes, which in the quasimode approach themselves undergo Markovian relaxation into a flat reservoir of continuum quasimodes. Results from these methods are found to be identical to those from the Laplace transform method including two-photon excitation of the reservoir with both emitting sequences. This shows that complicated non-Markovian decays of an atomic system into structured EM field reservoirs can be described by Markovian models for the atomic system coupled to a small number of pseudomodes or quasimodes.
- Publication type
- Journal article
- Research centre
- Swinburne University of Technology. Faculty of Engineering and Industrial Sciences. Centre for Atom Optics and Ultrafast Spectroscopy
- Journal of Physics B: Atomic, Molecular and Optical Physics, Vol. 39, no. 15 (2006), pp. S767-S786
- Publication year
- IOP Publishing
- Publisher URL
- Copyright © 2006 IOP Publishing Ltd.
- Peer reviewed