2006
DOI: 10.1103/physreva.74.013812
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Transients of the electromagnetically-induced-transparency-enhanced refractive Kerr nonlinearity: Theory

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Cited by 27 publications
(14 citation statements)
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“…The slow dynamics reported for step-responses [22][23][24] windows perturbed by short, intense signal pulses. While the peak phase shift saturates when τ s ≤ 1/∆ EIT , it does not decrease as ∆ EIT → 0, and the narrow EIT bandwidth serves to prolong the effect of the short signal pulse.…”
mentioning
confidence: 94%
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“…The slow dynamics reported for step-responses [22][23][24] windows perturbed by short, intense signal pulses. While the peak phase shift saturates when τ s ≤ 1/∆ EIT , it does not decrease as ∆ EIT → 0, and the narrow EIT bandwidth serves to prolong the effect of the short signal pulse.…”
mentioning
confidence: 94%
“…This suggests that a fundamental limitation may exist for EITenhanced XPM schemes; once the inverse EIT bandwidth, 1/∆ EIT , exceeds the temporal width of the signal pulse, τ s (i.e.once the signal pulse is shorter in time than the response time of the medium), it appears as though the EIT medium could not respond quickly enough to provide a practical benefit. Theoretical [22,23] and experimental [24] investigations of step-function signal fields have, indeed, found that narrower windows, while providing a larger steady state phase shift, require more time to reach this steady state. The authors went on to conclude that such a slow response time may be a limitation in the case of pulsed signal fields.…”
mentioning
confidence: 99%
“…dephasing rate according to ∆ EIT = 2(R + γ) [24]. The presence of the signal field inside the medium completes the 'N-scheme', serving to perturb the ground-state coherence created by the Lambda system in two ways: first, the scattering of the signal photons from the excited state |e s dephases the ground-state coherence at the rate of Ω 2 s Γ/4∆ 2 s ; second, the Stark shift caused by the signal pulse, ∆ AC = Ω 2 s /4∆ s , detunes the system out of twophoton resonance and causes the probe field to experience a different refractive index, thereby acquiring a cross-phase shift.…”
Section: Modelmentioning
confidence: 99%
“…The equations of motion, eq. 2, can be solved using approximate analytical methods [24] or numerical techniques. We take the latter route, using a first-order difference method to discretize the spatial coordinate and then the 4th-order Runge-Kutta method to take the time integral, which yields the solution to the density matrix of the combined light-matter system for different sets of parameter choice.…”
Section: A Maxwell-bloch Modelmentioning
confidence: 99%
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