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- W3201449606 abstract "The existence of localization and mobility edges in one-dimensional lattices is commonly thought to depend on disorder. We investigate localization properties of a disorder-free lattice subject to an equally spaced electric field potential. We analytically show that, even though the model has no quenched disorder, this system manifests a mobility edge and the localization regime extends to weak fields, in contrast to gigantic field for the localization of usual Stark lattice. For a strong field, the Wannier-Stark ladder is recovered and the number of localized eigenstates is inversely proportional to the potential spacing. Moreover, we study the time dependence of an initially localized excitation and find a peculiar repeated extending and refocusing behavior for a finite time." @default.
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- W3201449606 date "2021-09-23" @default.
- W3201449606 modified "2023-09-27" @default.
- W3201449606 title "Single-Particle Mobility Edge without Disorder" @default.
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