2004
DOI: 10.1103/physreva.70.043403
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Accumulative effects in the coherence of three-level atoms excited by femtosecond-laser frequency combs

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Cited by 60 publications
(49 citation statements)
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“…Obviously, Eqs. (21)- (23) correspond to a Λ-type atom where the dressed state |D is practically decoupled from the two fields and the dark field is, accordingly to its definition (14), Ω D (ζ, τ ) 0, reducing thus the problem of a three-to a two-level atom. Hence, for initially matched pulses in the limit of weak probe field, Ω p0 Ω c0 , we obtain that the atomic system reaches a dark state where Ω D (ζ, τ ) 0 and the temporal profile of probe and coupling laser pulses does not change at any optical depth, f p (ζ, τ ) = f c (ζ, τ ) = f p (ζ = 0, τ ), and therefore the medium becomes transparent to both lasers [17].…”
Section: Maxwell-schrödinger Equations In the Dressedmentioning
confidence: 99%
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“…Obviously, Eqs. (21)- (23) correspond to a Λ-type atom where the dressed state |D is practically decoupled from the two fields and the dark field is, accordingly to its definition (14), Ω D (ζ, τ ) 0, reducing thus the problem of a three-to a two-level atom. Hence, for initially matched pulses in the limit of weak probe field, Ω p0 Ω c0 , we obtain that the atomic system reaches a dark state where Ω D (ζ, τ ) 0 and the temporal profile of probe and coupling laser pulses does not change at any optical depth, f p (ζ, τ ) = f c (ζ, τ ) = f p (ζ = 0, τ ), and therefore the medium becomes transparent to both lasers [17].…”
Section: Maxwell-schrödinger Equations In the Dressedmentioning
confidence: 99%
“…(12) and (13) with respect to time, τ , and using the probability amplitude equations (5)- (7) and dressed fields' definitions (14) and (15) we obtain the following set of probability amplitude equations in the new basis of the dressed states:…”
Section: Maxwell-schrödinger Equations In the Dressedmentioning
confidence: 99%
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“…The calculation is based on the model by Felinto [7,8]. The Felinto model starts with the optical Bloch equations for excitation of rubidium 5s, 5p, and 5d manifolds.…”
Section: Model Descriptionmentioning
confidence: 99%
“…Those experimental results have been placed on firm theoretical ground. 7,8 Considering that a frequency comb is a train of femtosecond pulses having high peak intensity, it is reasonable to ask if, in addition to the excitation, do frequency combs also significantly ionize the system. While this process has recently been investigated theoretically, 9,10 to our knowledge, it has not been investigated experimentally.…”
Section: Introductionmentioning
confidence: 99%