Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Journal of Physics B Atomic and Molecular Physics

Resonance lineshapes in multi-level atomic systems

J.A. Hermann, S. Swain

Published Oct 21, 1977• 0 citations
Publisher
DOI
10.1088/0022-3700/10/15/524

Related papers

Lineshapes in laser spectroscopy of three-level systems

M. Allegrini, E. Arimondo

The lineshapes originated in a magnetic resonance process for atomic alignment are compared to the lineshapes associated to the resonance of coherent population trapping in a three-level system. An approach based on the tensorial components of the atomic density matrix is applied to analyze both resonances and to evidence the strict relations between the lineshapes.

Physica Scripta•Jan 1, 1997•0 citations

Theory of lineshapes in resonance scattering spectra

P. A. Hackett, R. A. Back

Chemical Physics Letters•Jan 1, 1976•9 citations

More on atomic resonances

U. Fano

Physics Today•Apr 1, 1980•0 citations

Resonance lineshapes in multi-level atomic systems

J.A. Hermann, S. Swain

Exact expressions for the transition probabilities of a three-level atom interacting with a rotating magnetic field are obtained, and used to obtain the double-quantum resonance shift of sixth order and the linewidths to fourth order of perturbation theory. The treatment is extended to deal with overlap effects, oscillating fields and atomic systems with more energy levels. Numerical calculations are performed to check the validity of the analytic expressions and to obtain results applicable at higher field strengths. Although the majority of the detailed work is concerned with the double-quantum resonance, the formalism is general, and the methods may be applied to single-quantum or higher multiple-quantum transitions.

Journal of Physics B Atomic and Molecular Physics•Jul 11, 1977•11 citations

Resonance Lineshapes in Optical Cavity

甘雪涛 Gan Xuetao, 赵建林 Zhao Jianlin

Acta Optica Sinica•Jan 1, 2021•4 citations

Switching Between Rayleigh-like and Lorentzian Lineshapes of the Dispersion in Driven Two-level Atoms

Carsten Szymanowski, Christoph H. Keitel, Bryan J. Dalton +1 more

We investigate the structure of the dispersion and absorption lineshapes for driven two-level systems against a weak probing laser field. It is shown that the shape of both curves depends critically on the detuning of the driving laser to the atomic resonance frequency and can be transformed continuously and oppositely between Rayleigh (or ‘dispersion-like’) and Lorentzian (or ‘absorption-like’) lineshapes. An analysis in the dressed state basis explains these features via the different influences of coherences and populations of the corresponding dressed states.

Journal of Modern Optics•May 1, 1995•24 citations
Exact expressions for the transition probabilities of a three-level atom interacting with a rotating magnetic field are obtained, and used to obtain the double-quantum resonance shift of sixth order and the linewidths to fourth order of perturbation theory. The treatment is extended to deal with overlap effects, oscillating fields and atomic systems with more energy levels. Numerical calculations are performed to check the validity of the analytic expressions and to obtain results applicable at higher field strengths. Although the majority of the detailed work is concerned with the double-quantum resonance, the formalism is general, and the methods may be applied to single-quantum or higher multiple-quantum transitions.
We investigate the structure of the dispersion and absorption lineshapes for driven two-level systems against a weak probing laser field. It is shown that the shape of both curves depends critically on the detuning of the driving laser to the atomic resonance frequency and can be transformed continuously and oppositely between Rayleigh (or ‘dispersion-like’) and Lorentzian (or ‘absorption-like’) lineshapes. An analysis in the dressed state basis explains these features via the different influences of coherences and populations of the corresponding dressed states.