Decoherence induced transition from quantum to classical dynamics

Blanchard P, Olkiewicz R (2003)
REVIEWS IN MATHEMATICAL PHYSICS 15(03): 217-243.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
Framework for a general discussion of environmentally induced classical properties, like superselection rules, privileged basis and classical behavior, in quantum systems with both finite and infinite number of degrees of freedom is proposed. A number of examples showing that classical properties do not have to be postulated as an independent ingredient are given. In particular, it is shown that infinite open quantum systems in some cases may behave like simple classical dynamical systems.
Stichworte
quantum open systems; dynamical semigroups; superselection; rules; decoherence; classical behavior
Erscheinungsjahr
2003
Zeitschriftentitel
REVIEWS IN MATHEMATICAL PHYSICS
Band
15
Ausgabe
03
Seite(n)
217-243
ISSN
0129-055X
eISSN
1793-6659
Page URI
https://pub.uni-bielefeld.de/record/1611167

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Blanchard P, Olkiewicz R. Decoherence induced transition from quantum to classical dynamics. REVIEWS IN MATHEMATICAL PHYSICS. 2003;15(03):217-243.
Blanchard, P., & Olkiewicz, R. (2003). Decoherence induced transition from quantum to classical dynamics. REVIEWS IN MATHEMATICAL PHYSICS, 15(03), 217-243. doi:10.1142/S0129055X03001631
Blanchard, P., and Olkiewicz, R. (2003). Decoherence induced transition from quantum to classical dynamics. REVIEWS IN MATHEMATICAL PHYSICS 15, 217-243.
Blanchard, P., & Olkiewicz, R., 2003. Decoherence induced transition from quantum to classical dynamics. REVIEWS IN MATHEMATICAL PHYSICS, 15(03), p 217-243.
P. Blanchard and R. Olkiewicz, “Decoherence induced transition from quantum to classical dynamics”, REVIEWS IN MATHEMATICAL PHYSICS, vol. 15, 2003, pp. 217-243.
Blanchard, P., Olkiewicz, R.: Decoherence induced transition from quantum to classical dynamics. REVIEWS IN MATHEMATICAL PHYSICS. 15, 217-243 (2003).
Blanchard, Philippe, and Olkiewicz, R. “Decoherence induced transition from quantum to classical dynamics”. REVIEWS IN MATHEMATICAL PHYSICS 15.03 (2003): 217-243.