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Titlebook: Statistical Methods in Quantum Optics 2; Non-Classical Fields Howard J. Carmichael Book 2008 Springer-Verlag Berlin Heidelberg 2008 Cavity

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Many Atoms in a Cavity: Macroscopic Theory,us connections with cavity QED—in particular, the many-atom version of the vacuum Rabi doublet. We meet the Maxwell–Bloch equations for a two-level medium interacting with a single mode of a Fabry–Perot, and discuss the relationship between these macroscopic equations and a microscopic description in terms of Hamiltonians and master equations.
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Quantum Trajectories I: Background and Interpretation,caling of fluctuations with system size. After introducing the topic by way of the positive . representation (Chap. 12), we were led to a study of cavity QED (Chaps. 13– 16) which provides an experimentally accessible realization of the limit of small system size (large quantum noise).
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Book 2008 systems and their fluctuations. Its early chapters build upon the phase-space methods introduced in the first volume .Statistical Methods in Quantum Optics 1 - Matter Equations and Fokker-Planck Equations.: the difficulties these methods face in treating non-classical light are exposed, where the r
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Quantum Trajectories III: More Examples,simulation within the quantum trajectory approach. There is therefore a great deal more that could be done. There is only one chapter left, however, in which to do it, and many things must be set aside.
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The Positive, Representation,al with the problem of phase-space equations of motion in the Fokker– Planck form that do not possess positive semidefinite diffusion. The degenerate parametric oscillator provides one of the simplest examples. Although this representation has been used extensively by its originators and their colle
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