- Autor(in)
- Referenz
-
1 Paul, H., J. Frahm u. D. Rauh, Ann. Physik 19 (1967) 344.
2 Ludwig, G., Die Grundlagen der Quantenmechanik, Springer-Verlag 1954.
3 Paul, H., u. J. Frahm, Ann. Physik 19 (1967) 216.
4 Richter, G., Ann. Physik 18 (1966) 331.
5 Serber, R., u. C. H. Townes, in C. H. Townes (Ed.), Quantum Electronics, S. 233, Columbia University Press 1960.
6 Shimoda, K., T. C. Wang u. C. H. Townes, Phys. Rev. 102 (1956) 1308.
7 Paul, H., Ann. Physik 11 (1963) 411.
8 Glauber, R. J., Phys. Rev. 131 (1963) 2766.
- Seitenbereich
-
0354 - 0363
- Zusammenfsg.
-
Previous calculations [1] yielding the frequency spectrum of a one-mode radiation field interacting with a single atom are extended to the case of <I>M</I> atoms. Under the assumption <I>M</I> „<I>N</I> (<I>N</I> mean photon number) the total Hamiltonian is diagonalized, and the correlation function 〈Êfr;(<I>t</I><sub>1</sub> Êfr;(<I>t</I><sub>2</sub>)〉 revealing the frequency spectrum of the interacting field calculated quite generally. The following special initial conditions are discussed in detail: a) Any atom is either in the upper or the lower state, and b) the electric dipole moment of the ensemble of atoms is oscillating in phase or with a phase difference of π with respect to the electric field strength. In case a) the initial monochromatic line is broadened, and in case b) a frequency shift appears.
- Artikel-Typen
- Forschungsartikel
- Lizenz
- CC-BY-NC-SA 4.0 Lizenz