Journalartikel

QUASIPROBABILITY DISTRIBUTIONS FOR OPEN QUANTUM-SYSTEMS WITHIN THE LINDBLAD THEORY


AutorenlisteISAR, A; SCHEID, W; SANDULESCU, A

Jahr der Veröffentlichung1991

Seiten2128-2134

ZeitschriftJournal of Mathematical Physics

Bandnummer32

Heftnummer8

ISSN0022-2488

eISSN1089-7658

DOI Linkhttps://doi.org/10.1063/1.529185

VerlagAmerican Institute of Physics


Abstract
The Lindblad master equation for the damped quantum harmonic oscillator is transformed into Fokker-Planck equations for quasiprobability distributions. A comparative study is made for the Glauber P representation, the antinormal-ordering Q representation and the Wigner W representation. It will be proven that the variances for the damped harmonic oscillator found with these representations are the same. By solving the Fokker-Planck equations in the steady state, it will be shown that the quasiprobability distributions are two-dimensional Gaussians with widths determined by the diffusion coefficients.



Zitierstile

Harvard-ZitierstilISAR, A., SCHEID, W. and SANDULESCU, A. (1991) QUASIPROBABILITY DISTRIBUTIONS FOR OPEN QUANTUM-SYSTEMS WITHIN THE LINDBLAD THEORY, Journal of Mathematical Physics, 32(8), pp. 2128-2134. https://doi.org/10.1063/1.529185

APA-ZitierstilISAR, A., SCHEID, W., & SANDULESCU, A. (1991). QUASIPROBABILITY DISTRIBUTIONS FOR OPEN QUANTUM-SYSTEMS WITHIN THE LINDBLAD THEORY. Journal of Mathematical Physics. 32(8), 2128-2134. https://doi.org/10.1063/1.529185



Schlagwörter


BISTABILITYBROWNIAN-MOTIONCOLLISIONSMASTER-EQUATIONOSCILLATOR

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