Graphene superlattices were shown to exhibit high-temperature quantum oscillations due to periodic emergence of delocalized Bloch states in high magnetic fields such that unit fractions of the flux quantum pierce a superlattice unit cell. Under these conditions, semiclassical electron trajectories become straight again, similar to the case of zero magnetic field. Here, we report magnetotransport measurements that reveal second-, third-, and fourth-order magnetic Bloch states at high electron densities and temperatures above 100 K. The recurrence of these states creates a fractal pattern intimately related to the origin of Hofstadter butterflies. The hierarchy of the fractal states is determined by the width of magnetic minibands, in qualita...
This is a short review of the recent progresses on Hofstadter butterfly in graphene, organized in th...
ABSTRACT: The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice ...
The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice is a rare ...
Graphene superlattices were shown to exhibit high-temperature quantum oscillations due to periodic e...
Cyclotron motion of charge carriers in metals and semiconductors leads to Landau quantization and ma...
Electrons moving through a spatially periodic lattice potential develop a quantized energy spectrum ...
Self-similarity and fractals have fascinated researchers across various disciplines. In graphene pla...
Electrons moving through a spatially periodic lattice potential develop a quantized energy spectrum ...
Electrons exposed to a two-dimensional (2D) periodic potential and a uniform, perpendicular magnetic...
Abstract The presence of periodic modulation in graphene leads to a reconstruction of the band struc...
Localized electrons subject to applied magnetic fields can restart to propagate freely through the l...
The fractal spectrum of magnetic minibands (Hofstadter butterfly), induced by the moiré superlattice...
The Hofstadter energy spectrum of twisted bilayer graphene (TBG) is found to have recursive higher-o...
Graphene’s quantum Hall features are associated with a π Berry’s phase due to its odd topological ps...
Van der Waals heterostructures of graphene and hexagonal boron nitride feature a moiré superlattice ...
This is a short review of the recent progresses on Hofstadter butterfly in graphene, organized in th...
ABSTRACT: The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice ...
The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice is a rare ...
Graphene superlattices were shown to exhibit high-temperature quantum oscillations due to periodic e...
Cyclotron motion of charge carriers in metals and semiconductors leads to Landau quantization and ma...
Electrons moving through a spatially periodic lattice potential develop a quantized energy spectrum ...
Self-similarity and fractals have fascinated researchers across various disciplines. In graphene pla...
Electrons moving through a spatially periodic lattice potential develop a quantized energy spectrum ...
Electrons exposed to a two-dimensional (2D) periodic potential and a uniform, perpendicular magnetic...
Abstract The presence of periodic modulation in graphene leads to a reconstruction of the band struc...
Localized electrons subject to applied magnetic fields can restart to propagate freely through the l...
The fractal spectrum of magnetic minibands (Hofstadter butterfly), induced by the moiré superlattice...
The Hofstadter energy spectrum of twisted bilayer graphene (TBG) is found to have recursive higher-o...
Graphene’s quantum Hall features are associated with a π Berry’s phase due to its odd topological ps...
Van der Waals heterostructures of graphene and hexagonal boron nitride feature a moiré superlattice ...
This is a short review of the recent progresses on Hofstadter butterfly in graphene, organized in th...
ABSTRACT: The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice ...
The Hofstadter butterfly spectrum for Landau levels in a two-dimensional periodic lattice is a rare ...