L. Tian and H. Carmichael, "Quantum trajectory simulations of the two-state behavior of an optical cavity containing one atom", Phys. Rev. A 46, R6801 (1992). Home/Search Document Not in Database Summary APS Related Articles Check |
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Photon Blockade in Cavity-Quantum Electrodynamics - Rebid Imamolu Werner (Correct)
....in the dressed states (polariton) picture [7,8] The spectrum of eigenvalues of the Hamiltonian (1) is depicted in Fig. 2 (see also [11] For a single atom, there are two dressed states detuned by 4 gx from the cavity resonance of the n th excitation. It was shown by Tian and Carmichael [12] that a single two level atom strongly coupled to the cavity mode behaves as a two state system when excited near one of the vacuum Rabi resonances. Therefore, if such a system is driven so that the driving field is detuned by 5jc from both, atomic and cavity resonance, the splitting of the ....
L. Tian and H. Carmichael, "Quantum trajectory simulations of the two-state behavior of an optical cavity containing one atom", Phys. Rev. A 46, R6801 (1992).
Quantum Trajectories And Feedback - Wiseman (1994) (Correct)
....is obviously nonlinear. In this case, the nonselective, or unconditioned state matrix is defined by ae(t) E Theta j c (t)ih c (t)j : 4.16) The unraveling of the master equation into a SSE of the form of (4. 15) is the most commonly used quantum trajectory for numerical simulations [37, 43, 44, 136, 97]. This will be reviewed in the following chapter. From the point of view of measurement theory, the stochastic master equation is of more use because it is more transparently related to the unconditioned master equation and because it can be generalized to cope with inefficient detectors. If the ....
....of treating resonance fluorescence, by Dalibard, Castin and M lmer [37] The same conclusions had been drawn by Carmichael [21] from work dating some years earlier [23, 24, 2] but this was not published until 1993. Since January 1992, there has been a large output of work on quantum trajectories [43, 44, 48, 54, 58, 59, 60, 61, 135, 136, 21, 22, 25, 106, 97, 98, 149, 150, 151, 152, 153, 144, 145, 146, 64, 65]. I do not intend to review each of these works (some of which were authored or co authored by me) but rather to classify them according to the motivation the authors have for using quantum trajectories. These motivations are based on the reality which the authors attribute to their trajectories, ....
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L. Tian and H.J. Carmichael, "Quantum trajectory simulations of the two-state behaviour of an optical cavity containing one atom" Phys. Rev. A 46, R6801 (1992).
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