Interaction of strongly chirped pulses with two-level atoms

被引:21
作者
Ibanez, S. [1 ]
Peralta Conde, A. [1 ]
Guery-Odelin, D. [2 ]
Muga, J. G. [1 ]
机构
[1] Univ Pais Vasco Euskal Herriko Unibertsitatea, Dept Quim Fis, Bilbao, Spain
[2] Univ Toulouse 3, IRSAMC, CNRS, Lab Collis Agregats React,UMR 5589, F-31062 Toulouse 4, France
来源
PHYSICAL REVIEW A | 2011年 / 84卷 / 01期
关键词
D O I
10.1103/PhysRevA.84.013428
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
We study the effect of ultrachirped pulses on the population inversion of two-level atoms. Ultrachirped pulses are defined as those for which the frequency chirp is of the order of the transition frequency of the two-level atom. When the chirp is large enough, the resonance may be crossed twice, for positive and negative frequencies. In fact the decomposition of the field into amplitude and phase factors, and the corresponding definition of the instantaneous frequency, are not unique. The interaction pictures for different decomposition are strictly equivalent, but only as long as approximations are not applied. The domain of validity of the formal rotating wave approximation is dramatically enhanced by a suitable choice, the so-called analytic signal representation.
引用
收藏
页数:6
相关论文
共 13 条
  • [1] Abramowitz A, 1965, HDB MATH FUNCTIONS
  • [2] Allen L., 1987, Optical Resonance and TwoLevel Atoms
  • [3] Chatel B, 2005, FEMTOSECOND LASER SPECTROSCOPY, P267, DOI 10.1007/0-387-23294-X_10
  • [4] Shortcut to Adiabatic Passage in Two- and Three-Level Atoms
    Chen, Xi
    Lizuain, I.
    Ruschhaupt, A.
    Guery-Odelin, D.
    Muga, J. G.
    [J]. PHYSICAL REVIEW LETTERS, 2010, 105 (12)
  • [5] Cohen L., 1995, TIME FREQUENCY ANAL
  • [6] Cohen-Tannoudji C., 2005, Quantum Mechanics, V1
  • [7] COHENTANNOUDJI C, 1998, ATOMPHOTON INTERACTI
  • [8] FADDEYEVA VN, 1961, MATH TABLES TABLES V
  • [9] The rotating-wave approximation: consistency and applicability from an open quantum system analysis
    Fleming, Chris
    Cummings, N. I.
    Anastopoulos, Charis
    Hu, B. L.
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2010, 43 (40)
  • [10] Messiah A., 1961, QUANTUM MECH, V1