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19982025
most citedThe Kernel Polynomial Method

1.1k citations · 5.5k across the 179 of their papers we have counts for

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26 papers · 1 filter

cond-mat.mes-hall2023★ 6 cited

Singular flat bands in the modified Haldane-Dice model

Alexander Filusch, Holger Fehske

Flat bands can be divided into singular and non-singular ones according to the behavior of their Bloch wave function around band-crossing points in momentum space. We analyze the f…

cond-mat.mes-hall2023★ 1 cited

Quantized charge transport in disordered Floquet topological insulators in the absence of Anderson localization

Lennard Berg, Andreas Alvermann, Holger Fehske

We perform a numerical study of Floquet topological insulators with temporal disorder to investigate the existence of quantized charge transport without Anderson localization. We f…

cond-mat.mes-hall2022★ 11 cited

Tunable valley filtering in dynamically strained - lattices

Alexander Filusch, Holger Fehske

Mechanical deformations in - lattices induce local pseudomagnetic fields of opposite directionality for different valleys. When this strain is equipped with a dyn…

cond-mat.mes-hall2021★ 12 cited

Scrutinizing the Debye plasma model: Rydberg excitons unravel the properties of low-density plasmas in semiconductors

Heinrich Stolz, Dirk Semkat, Rico Schwartz +5

For low-density plasmas, the classical limit described by the Debye-Hückel theory is still considered as an appropriate description even though a clear experimental proof of this p…

cond-mat.mes-hall2021

Immutable quantized transport in Floquet chains

Bastian Höckendorf, Andreas Alvermann, Holger Fehske

We show how quantized transport can be realized in Floquet chains through encapsulation of a chiral or helical shift. The resulting transport is immutable rather than topological i…

cond-mat.mes-hall2021★ 22 cited

Valley filtering in strain-induced - quantum dots

Alexander Filusch, Alan R. Bishop, Avadh Saxena +2

We test the valley-filtering capabilities of a quantum dot inscribed by locally straining an - lattice. Specifically, we consider an out-of-plane Gaussian bump in…