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Rotating wave approximation , optimal

These results leave several basic questions open How to derive a non-Markovian master equation (ME) for arbitrary time-dependent driving and modulation of a thermally relaxing two-level system Would the two-level system (TLS) model hold at all for modulation rates, that are comparable to the TLS transition frequency u)a (between its states e) and g)) which may invalidate the standard rotating-wave approximation (RWA), [to hen-Tannoudji 1992] Would temperature effects, which are known to incur upward g) —> e) transitions, [Lifshitz 1980], further complicate the dynamics and perhaps hinder the suppression of decay How to control decay in an efficient, optimal fashion We address these questions by outlining the derivation of a ME of a TLS that is coupled to an arbitrary bath and is driven by an arbitrary time-dependent field. [Pg.275]


See other pages where Rotating wave approximation , optimal is mentioned: [Pg.71]    [Pg.81]    [Pg.239]    [Pg.301]    [Pg.81]    [Pg.324]    [Pg.211]    [Pg.3197]   


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Rotating wave approximation

Rotating waves

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