Ionization suppression of Rydberg atoms by short laser pulses
- 1 November 1994
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 50 (5), 4133-4138
- https://doi.org/10.1103/physreva.50.4133
Abstract
One-photon ionization from the 6s27d state in barium is measured with short (0.25–2.7 ps), high-intensity laser pulses. Fermi’s golden rule predicts that only the fluence (time-integrated intensity) determines the yield. We observed a decrease in the yield for fixed-fluence pulses shorter than the Kepler orbit time of the Rydberg electron (2.2 ps). This is explained semiclassically: The wave function of a Rydberg electron performs a Kepler-like orbit. Only the wave function near the core can be ionized. Not all of the wave function nears the core during a short pulse, and therefore the wave function far away from the core is stable against ionization. A quantum-mechanical calculation based on Raman transitions over the continuum agrees well with experimental observations and the semiclassical explanation.
This publication has 30 references indexed in Scilit:
- Ramsey interference in strongly driven Rydberg systemsPhysical Review Letters, 1993
- Large interference effects of small chirp observed in two-photon absorptionOptics Communications, 1992
- Redistribution of Rydberg states by intense picosecond pulsesPhysical Review Letters, 1992
- Ionization suppression of Stark states in intense laser fieldsPhysical Review Letters, 1991
- High-power femtosecond dye laser with tunable wavelength, pulse duration and chirpOptics Communications, 1991
- Synchronization of Raman transitions in highly excited hydrogen atoms: A new proposal for measuring the Rydberg constantApplied Physics B Laser and Optics, 1991
- Supression of ionization in strong laser fieldsPhysical Review Letters, 1991
- Population trapping in short-pulse laser ionizationPhysical Review A, 1990
- Observation of Radially Localized Atomic Electron Wave PacketsPhysical Review Letters, 1988
- Rydberg electrons in laser fields: A finite-range-interaction problemPhysical Review A, 1987