1988
DOI: 10.1103/physrevlett.61.939
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Dichotomy of the Hydrogen Atom in Superintense, High-Frequency Laser Fields

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Cited by 327 publications
(154 citation statements)
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“…Many aspects of this phenomenon can be understood by performing a Kramers-Henneberger (KH) transformation to the rest frame of a classical electron in the laser field. In particular, by developing a highfrequency Floquet theory in the KH frame [2], stabilization can be seen to have its origin in the rapid quiver motion of the atomic electron in the laser field. This allows the electron dynamics to be described by an effective potential that, on average, localizes the electron away from the vicinity of the nucleus.…”
Section: (Received 13 April 2000)mentioning
confidence: 99%
“…Many aspects of this phenomenon can be understood by performing a Kramers-Henneberger (KH) transformation to the rest frame of a classical electron in the laser field. In particular, by developing a highfrequency Floquet theory in the KH frame [2], stabilization can be seen to have its origin in the rapid quiver motion of the atomic electron in the laser field. This allows the electron dynamics to be described by an effective potential that, on average, localizes the electron away from the vicinity of the nucleus.…”
Section: (Received 13 April 2000)mentioning
confidence: 99%
“…From perturbation theory calculations, a general increase in breakup probability with intensity of the imposed radiation field is expected. It therefore came as a big surprise to many when, more than 20 years ago, theoretical studies of atomic hydrogen in ultraintense, high-frequency laser fields showed some evidence of the complete opposite scenario, i.e., that the atom may eventually become more stable as the ionizing radiation gets stronger [3][4][5][6][7][8][9][10][11]. This rather counterintuitive phenomenon, called atomic stabilization, has since then been studied extensively; see, e.g., [12][13][14][15] and references therein.…”
Section: Introductionmentioning
confidence: 99%
“…From these the total overlap matrix is found for every angular momentum component by taking the Kronecker product S = I k ⊗ S 1 ⊗ S 2 , where I k denotes the identity matrix and k is the angular index. The resulting TDSE may then be written as iS ∂ ∂t c(t) = H(t)c(t) ( 6 ) in matrix form. We solve the TDSE using a scheme based on the first-order approximation to the matrix exponential…”
Section: A Ab Initio Calculationsmentioning
confidence: 99%
“…More than 20 years ago, theoretical studies of atomic hydrogen in ultraintense, high-frequency laser fields produced an unexpected result [1][2][3][4][5][6][7][8][9]: When increasing the intensity of the laser pulse to such a degree that the applied forces dominate over the Coulomb attraction between the nucleus and the electron, the ionization probability does not increase accordingly but rather stabilizes or starts subsiding. This counterintuitive phenomenon was dubbed atomic stabilization and was subject to much research in the following decade.…”
Section: Introductionmentioning
confidence: 99%