Roi Baer
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The Chaim Weizmann Institute of Chemistry, and the Fritz Haber Research Center for Molecular Dynamics,
The Hebrew University of Jerusalem, Jerusalem 91904, Israel. Tel: +972-2-658-6114 Fax: +972-2-651-3742
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Stabilization

למעלה

Physical Review A, 61, 13402 (2000)

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Comment in J. Physics B, 33 1279 (2000)

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Laser induced resonance states as a cause for dynamic suppression of ionization in high frequency short pulses

Danny Barash and Ann. E. Orel
Dept. of Applied Science, University of California, Davis and Lawrence National Laboratories, Livermore, California 94550
and Roi Baer·
Dept. of Physical Chemistry and The Lise Meitner Minerva-Center for Computational Quantum Chemistry, The Hebrew University of Jerusalem, Jerusalem 91904, Israel

An adiabatic-Floquet formalism is used to study the suppression of ionization in short laser pulses. In the high frequency limit we derive adiabatic equations involving only the pulse envelope where transitions between adiabatic states are purely ramp effects. For a short-ranged potential having a single bound state we show that ionization suppression is caused by the appearance of a laser induced resonance state, which is coupled by the pulse ramp to the ground state and traps ionizing flux.

When very strong pulses are shot at atoms an electron may be ejected with a high  probability (ionization). However, at high frequencies and ultra high intensities the ionization may be suppressed. This may happen for CW pulses or for short pulses (FIG 1). What is interesting is that there is a high frequency limit and it has structure!
« FIG. 1: Total ionization probability vs. ao, for a short pulse with Ton=94.25 au, Tflat=251.3 au, and w = 0.25, 0.5, 1.0, 2.0 au. Thick line: the high frequency limit (visually indistinguishable from the w = 2.0 au line).

We analyzed the ionization in an adiabatic picture and showed that the interplay between the adiabatic ground state and the first continuum state determines the suppression of ionization.
FIG 2: Population of lowest 5 adiabatic states as a function of pulse rise and decay time for 4 pulses with the shown maximal displacement ao. Pulse ramp forms are shown as a dotted line in the ao=6 au figure. In all cases the n=0 state starts with |C0|2 = 1 at t=0 au and looses population to excited states which are all positive energy states.
It was found that the n=1 state becomes a resonance state once the field intensity is strong enough (FIG 3). Thus a field induced resonance is the cause of ionization supprssion: it traps the ionized flux!
FIG. 3: The shape of the dressed potential and the first 3 even adiabatic states at a = 0 au and a = 12.5 au. It is seen that while the n=0 state is bound and n=2 is a continuum state in both cases, the n=1 state changes character from a continuum state to a localized resonance.