30 citations · 61 across the 18 of their papers we have counts for
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Exact mobility edges in quasiperiodic network models with slowly varying potentials
Hai-Tao Hu, Yang Chen, Xiaoshui Lin +3
Quasiperiodic models are important physical platforms to explore Anderson transitions in low dimensional systems, yet the exact mobility edges (MEs) are generally hard to be determ…
Hidden self-duality and exact mobility edges in quasiperiodic network models
Hai-Tao Hu, Xiaoshui Lin, Ai-Min Guo +3
In one-dimensional quasiperiodic systems, only a few models with exact mobility edges (MEs) have been constructed using generalized self-duality theory, Avila's global theory, or t…
Theory of mobility edge and non-ergodic extended phase in coupled random matrices
Xiaoshui Lin, Guang-Can Guo, Ming Gong
The mobility edge, as a central concept in disordered models for localization-delocalization transitions, has rarely been discussed in the context of random matrix theory (RMT). He…
Fate of localization in coupled free chain and disordered chain
Xiaoshui Lin, Ming Gong
It has been widely believed that almost all states in one-dimensional (1d) disordered systems with short-range hopping and uncorrelated random potential are localized. Here, we con…
From single-particle to many-body mobility edges and the fate of overlapped spectra in coupled disorder models
Xiaoshui Lin, Ming Gong, Guang-Can Guo
Mobility edge (ME) has played an essential role in disordered models. However, while this concept has been well established in disordered single-particle models, its existence in d…