Inverse problem for the Landau-Zener effect
arXiv:cond-mat/0202314 · doi:10.1209/epl/i2002-00152-9
Abstract
We consider the inverse Landau-Zener problem which consists in finding the energy-sweep functions W(t)=E1(t)-E2(t) resulting in the required time dependences of the level populations for a two-level system crossing the resonance one or more times during the sweep. We find sweep functions of particular forms that let manipulate the system in a required way, including complete switching from the state 1 to the state 2 and preparing the system at the exact ground and excited states at resonance.
7 EPL pages, 6 figures