We extend Blanchard and Olkiewicz's definition of decoherence to open quantum systems whose dynamics are described by semigroups of positive (and not necessarily completely positive) operators on B(h). In particular, in the case h = C^2, we completely characterize the decomposition B(h) = M1⊕M2 of B(h) in the sum of a decoherence-free part M1 and of a space M2 on which the semigroup vanishes with time.

Decoherence for positive semigroups on M2(C)

CARBONE, RAFFAELLA;
2011-01-01

Abstract

We extend Blanchard and Olkiewicz's definition of decoherence to open quantum systems whose dynamics are described by semigroups of positive (and not necessarily completely positive) operators on B(h). In particular, in the case h = C^2, we completely characterize the decomposition B(h) = M1⊕M2 of B(h) in the sum of a decoherence-free part M1 and of a space M2 on which the semigroup vanishes with time.
2011
The Mathematics category includes resources dealing with mathematics, applied mathematics, statistics and probability.
Esperti anonimi
Inglese
Internazionale
ELETTRONICO
52
3
Quantum dynamical semigroups; Quantum decoherence
http://jmp.aip.org/resource/1/jmapaq/v52/i3
3
info:eu-repo/semantics/article
262
Carbone, Raffaella; Sasso, Emanuela; Umanità, Veronica
1 Contributo su Rivista::1.1 Articolo in rivista
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11571/253702
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