We study the dynamics of a two-level system driven by an off-resonance few-cycle pulse which has a phase jump φ at t=t₀, in contrast to many-cycle pulses, under the nonrotating-wave approximation (NRWA). We give a closed form analytical solution for the evolution of the probability amplitude |Cₐ(t)| for the upper level. Using the appropriate pulse parameters like the phase jump φ, jump time t₀, pulse width τ, frequency ν, and Rabi frequency Ω₀ the population transfer after the pulse is gone can be optimized and, for the pulse considered here, an enhancement factor of 10⁶--10⁸ was obtained.
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Jha et al. (2010) studied this question.
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