Mobility edges, separating localized from extended states, are known to arise in the single-
particle energy spectrum of certain one-dimensional models with quasiperiodic disorder …

The cooperation between time-periodic driving fields and non-Hermitian effects could
endow systems with distinctive spectral and transport properties. In this paper, we uncover …

The mobility edge (ME) that marks the energy separating extended and localized states is a
most important concept in understanding the metal-insulator transition induced by …

We study the combined effect of quasiperiodic disorder, driven, and interaction in the
periodically kicked Aubry-André model. In the noninteracting limit, by analyzing the …

We propose a one-dimensional generalized Aubry-André-Harper (AAH) model with off-
diagonal hopping and staggered on-site potential. We find that the localization transitions …

Quasiperiodic systems in one dimension can host nonergodic states, eg, states localized in
position or momentum. Periodic quenches within localized phases yield Floquet eigenstates …

Waves propagating in certain one-dimensional quasiperiodic lattices are known to exhibit a
sharp localization transition. We theoretically predict and experimentally observe that the …

We consider the effects of quasiperiodic spatial modulation on the quantum Hall plateau
transition by analyzing the Chalker-Coddington network model with quasiperiodically …

Level statistics is an important quantity for exploring and understanding localized physics.
The level-spacing distribution (LSD) of the disordered localized phase follows Poisson …

Conventionally the mobility edge (ME) separating extended states from localized ones is a
central concept in understanding Anderson localization transition. The critical state, being …