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The spectrum of scattered radiation was computed for an electron, bound initially in the ground state of an isolated hydrogen atom and driven resonantly by the field of a moderately intense (∼1013 W(cm)m2), linearly polarized laser. A numerical solution of the time-dependent Schrödinger equation was performed for the duration of a short (∼30 femtosecond) laser pulse. The spectrum of radiation scattered by this transient state was determined from the autocorrelation function of the electronic acceleration defined as: C a(t) = X m X dt′ d 1s Sa(t′)·a(t′mt) S 1s ¢. The spectral density of emitted radiation was then S(z) = (f 3 /3 ~) X m X dt exp (i z t) C a (t). Numerical results are presented and comparison is made with an earlier less precise formulation.
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K. J. LaGattuta (1992) studied this question.
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