2002
DOI: 10.1088/0953-4075/35/2/316
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Dynamics of a single Rydberg shell in time dependent external fields*

Abstract: Probabilities for adiabatic or near-adiabatic state transformation within a highly excited shell of Li(n = 25) were studied experimentally and theoretically for a time dependent electric field, E⃗(t), and a constant magnetic field, B⃗. The fields were sufficiently weak and the time dependence slow enough such that only states belonging to the chosen shell were involved. The studies show that the dynamics are governed by the approximate hydrogenic character of the system in most cases, but for some specific tim… Show more

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Cited by 12 publications
(41 citation statements)
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“…This description is very attractive due to its simplicity and accuracy. It was used recently in analysis of state control by external fields [28], experimental data on microwave ionization resonances [26], adiabatic or near-adiabatic state transformations [29][30][31][32], and intrashell single-photon resonances for circularly polarized fields [33]. It is used here to derive analytical expressions for positions and widths of intrashell multiphoton resonances.…”
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confidence: 99%
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“…This description is very attractive due to its simplicity and accuracy. It was used recently in analysis of state control by external fields [28], experimental data on microwave ionization resonances [26], adiabatic or near-adiabatic state transformations [29][30][31][32], and intrashell single-photon resonances for circularly polarized fields [33]. It is used here to derive analytical expressions for positions and widths of intrashell multiphoton resonances.…”
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confidence: 99%
“…[29]. In short, a Stark state of maximum polarization [a parabolic state with quantum numbers ͉n 1 , n 2 , m͖ = ͉24,0,0͖ or a coherent elliptic state (CES) of eccentricity e =1 [32]] was formed by laser excitation in a strong electric field ͑145 V / cm͒, then transformed by the adiabatic crossed-field method (ACFM) into a nearly circular CES ͑e Ӎ 0͒ stabilized by a static field [32], and finally exposed to a homogeneous, rotating electric field of frequency ⍀ and amplitude F ⍀ for a time T. The rotation vector of the field, ⍀ ជ , was perpendicular to the static field which in turn was perpendicular to the orbital plane of the circular state.…”
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“…The formation of CESs in external fields was described in [2,3,8]. Intrashell dynamics of the Stark-Zeeman split n = 25 shell in Li was studied extensively over the last 10 years [9][10][11][12][13][14][15][16][17].…”
Section: Introductionmentioning
confidence: 99%