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- W2064245300 abstract "We study the dynamics of a wave packet in a potential formed by the sum of a periodic lattice and a parabolic potential. The dynamics of the wave packet is essentially a superposition of oscillations with frequencies proportional to the local slope of the parabolic potential. The amplitude and the phase of the Fourier transform of a signal characterizing this dynamics then contain information about the amplitude and the phase of the wave packet at a given lattice site. Hence, complete reconstruction of the wave packet in real space can be performed from a study of the dynamics of the system." @default.
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- W2064245300 date "2003-01-31" @default.
- W2064245300 modified "2023-10-17" @default.
- W2064245300 title "Wave-packet reconstruction via local dynamics in a parabolic lattice" @default.
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- W2064245300 doi "https://doi.org/10.1103/physreva.67.013416" @default.
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