Amplification of the intracavity field in a strongly coupled atom-cavity system driven by a strong resonant pulse

Journal of Modern Optics

Volumn 48, Issue 4, 2001, Pages 633-638

  Genkin, G M ^a  

^a NORTHWESTERN UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

AMPLIFICATION; NUMERICAL METHODS; QUANTUM ELECTRONICS; QUANTUM THEORY;

ATOM-CAVITY SYSTEM; ATOMIC NUMBER DENSITY; RESONANT PULSE;

QUANTUM OPTICS;

EID: 0035917288     PISSN: 09500340     EISSN: 13623044     Source Type: Journal    
DOI: 10.1080/09500340108230937     Document Type: Article

References (23)

1. Berman, P. R., ed. 1994. Cavity Quantum Electrodynamics, Boston:Academic Press. See, for example
2. Meystre, P., 1992. Progress in Optics, Edited by:Wolf, E., Vol. XXX, 261Amsterdam:North-Holland.
3. Purcell, E. M., 1946. Phys. Rev., 69:681
4. Kleppner, D., 1981. Phys. Rev. Lett., 47:233
5. Hullet, R. G., Hilter, E. S., and Kleppner, D., 1985. Phys. Rev. Lett., 55:2137
6. Jhe, W., Anderson, A., Hinds, E. H., Meschede, D., Moi, L., and Haroche, S., 1987. Phys. Rev. Lett., 56:666
7. De Martini, F., Jnnocenti, G., Jacobovicz, G. R., and Matalonia, P., 1987. Phys. Rev. Lett., 59:2955
8. Heinzen, D. J., Childs, J. J., Thomas, J. E., and Feld, M. S., 1987. Phys. Rev., Lett., 58:1320
9. Kaluzny, Y., Goy, P., Gross, M., Raimond, J. M., and Haroche, S., 1983. Phys. Rev. Lett., 51:1175
10. Raizen, M. G., Thompson, R. J., Brecha, R. J., Kimble, H. J., and Carmichael, H. J., 1989. Phys. Rev. Lett., 63:240
11. Thompson, R. J., Turchette, Q. A., Carnal, O., and Kimble, H. J., 1998. Phys. Rev. A, 57:3084
12. Alsing, P. M., Cardimona, D. A., and Carmichael, H. J., 1992. Phys. Rev. A, 45:1793
13. Cardimona, D. A., Koch, K., and Alsing, P. M., 1997. Phys. Rev. A, 55:787
14. Lugiato, L. A., 1984. Progress in Optics, Edited by:Wolf, E., Vol. XXI, 71Amsterdam:North-Holland. See, for example
15. Eglund, J. C., Snapp, R. R., and Schieve, W. C., 1984. Progress in Optics, Edited by:Wolf, E., Vol. XXI, 357Amsterdam:North-Holland. See, for example
16. Abramowitz, M., and Stegun, J. A., eds. 1964. Handbook of Mathematical Functions, Applied Mathematics Series 55 Washington, DC:National Bureau of Standards. Note that if u(z) is the solution of the Mathieu equation with q > 0 then u[(π/2)–z] is the solution of the Mathieu equation with q < 0. See, for example Chap. 20, 20.8.1
17. Morse, P. M., and Feshbach, H., Methods of Theoretical Physics, New York:McGraw-Hill. Part 1 Chap. 5, equation (5.2.76)
18. Landau, L. D., and Lifschitz, E. M., 1989. Mechanics, Oxford:Pergamon Press. See, for example, the general solution for the parametric resonance in
19. Abramowitz, M., and Stegun, J. A., eds. 1964. Handbook of Mathematical Functions, Applied Mathematics Series 55 Washington, DC:National Bureau of Standards. Chap. 20
20. 1 (odd solution) in figure 20.1 of Chap. 20. Note that the instability of the parametric resonance corresponds to the same region of instability as the region about the point of the intersection of the a axis (the point a = 1) and two curves b1 (odd solution) and a1 (even solution). Therefore the solution for the instability of the parametric resonance contains a sum of odd and even harmonics
21. Boyd, R. W., 1992. Nonlinear Optics, New York:Academic. Chap. 5
22. 9
23. 6 was reached