Journalartikel
Autorenliste: ISAR, A; SANDULESCU, A; SCHEID, W
Jahr der Veröffentlichung: 1993
Seiten: 3887-3900
Zeitschrift: Journal of Mathematical Physics
Bandnummer: 34
Heftnummer: 9
ISSN: 0022-2488
DOI Link: https://doi.org/10.1063/1.530013
Verlag: American Institute of Physics
Abstract:
The time evolution of the density matrix of the damped harmonic oscillator is studied within the Lindblad theory for open quantum systems. The density matrix is represented via a generating function, which is obtained by solving a time-dependent linear partial differential equation derived from the master equation of the damped harmonic oscillator. Illustrative examples for specific initial conditions of the density matrix are provided. It is also shown that various master equations for the damped quantum oscillator, for damped collective modes in deep inelastic collisions of heavy ions and in different models of quantum optics are particular cases of the Lindblad equation and that only some of these equations satisfy the quantum mechanical constraints on the diffusion coefficients.
Zitierstile
Harvard-Zitierstil: ISAR, A., SANDULESCU, A. and SCHEID, W. (1993) DENSITY-MATRIX FOR THE DAMPED HARMONIC-OSCILLATOR WITHIN THE LINDBLAD THEORY, Journal of Mathematical Physics, 34(9), pp. 3887-3900. https://doi.org/10.1063/1.530013
APA-Zitierstil: ISAR, A., SANDULESCU, A., & SCHEID, W. (1993). DENSITY-MATRIX FOR THE DAMPED HARMONIC-OSCILLATOR WITHIN THE LINDBLAD THEORY. Journal of Mathematical Physics. 34(9), 3887-3900. https://doi.org/10.1063/1.530013
Schlagwörter
2ND RPA DYNAMICS; BROWNIAN-MOTION; CHARGE EQUILIBRATION; FINITE TEMPERATURE; HEAVY-ION COLLISIONS; MASTER-EQUATION; OPEN QUANTUM-SYSTEMS; QUASIPROBABILITY DISTRIBUTIONS