35,438 research outputs found
Spin-resolved optical conductivity of two-dimensional group-VIB transition-metal dichalcogenides
We present an ab-initio study of the spin-resolved optical conductivity of
two-dimensional (2D) group-VIB transition-metal dichalcogenides (TMDs). We
carry out fully-relativistic density-functional-theory calculations combined
with maximally localized Wannier functions to obtain band manifolds at
extremely high resolutions and focus on the photo-response of 2D TMDs to
circularly-polarized light in a wide frequency range. We present extensive
numerical results for monolayer TMDs involving molybdenum and tungsten combined
with sulphur and selenium. Our numerical approach allows us to locate with a
high degree of accuracy the positions of the points in the Brillouin zone that
are responsible for van Hove singularities in the optical response.
Surprisingly, some of the saddle points do not occur exactly along
high-symmetry directions in the Brillouin zone, although they happen to be in
their close proximity.Comment: 9 pages, 5 figure
Non-local transport and the Hall viscosity of 2D hydrodynamic electron liquids
In a fluid subject to a magnetic field the viscous stress tensor has a
dissipationless antisymmetric component controlled by the so-called Hall
viscosity. We here propose an all-electrical scheme that allows a determination
of the Hall viscosity of a two-dimensional electron liquid in a solid-state
device.Comment: 12 pages, 4 figure
A Spinorial Formulation of the Maximum Clique Problem of a Graph
We present a new formulation of the maximum clique problem of a graph in
complex space. We start observing that the adjacency matrix A of a graph can
always be written in the form A = B B where B is a complex, symmetric matrix
formed by vectors of zero length (null vectors) and the maximum clique problem
can be transformed in a geometrical problem for these vectors. This problem, in
turn, is translated in spinorial language and we show that each graph uniquely
identifies a set of pure spinors, that is vectors of the endomorphism space of
Clifford algebras, and the maximum clique problem is formalized in this setting
so that, this much studied problem, may take advantage from recent progresses
of pure spinor geometry
Helicons in Weyl semimetals
Helicons are transverse electromagnetic waves propagating in
three-dimensional (3D) electron systems subject to a static magnetic field. We
present a theory of helicons propagating through a 3D Weyl semimetal. Our
approach relies on the evaluation of the optical conductivity tensor from
semiclassical Boltzmann transport theory, with the inclusion of certain Berry
curvature corrections that have been neglected in the earlier literature (such
as the one due to the orbital magnetic moment). We demonstrate that the axion
term characterizing the electromagnetic response of Weyl semimetals
dramatically alters the helicon dispersion with respect to that in
nontopological metals. We also discuss axion-related anomalies that appear in
the plasmon dispersion relation.Comment: 5 pages, 1 figur
Molecular Lines as Diagnostics of High Redshift Objects
Models are presented for CO rotational line emission by high redshift
starburst galaxies. The influence of the cosmic microwave background on the
thermal balance and the level populations of atomic and molecular species is
explicitly included. Predictions are made for the observability of starburst
galaxies through line and continuum emission between z=5 and z=30. It is found
that the Millimeter Array could detect a starburst galaxy with ~10^5 Orion
regions, corresponding to a star formation rate of about 30 Mo yr^{-1}, equally
well at z=5 or z=30 due to the increasing cosmic microwave background
temperature with redshift. Line emission is a potentially more powerful probe
than dust continuum emission of very high redshift objects.Comment: 15 pages LaTex, uses aasms4.sty, Accepted by ApJ
Magnetic hallmarks of viscous electron flow in graphene
We propose a protocol to identify spatial hallmarks of viscous electron flow
in graphene and other two-dimensional viscous electron fluids. We predict that
the profile of the magnetic field generated by hydrodynamic electron currents
flowing in confined geometries displays unambiguous features linked to
whirlpools and backflow near current injectors. We also show that the same
profile sheds light on the nature of the boundary conditions describing
friction exerted on the electron fluid by the edges of the sample. Our
predictions are within reach of vector magnetometry based on nitrogen-vacancy
centers embedded in a diamond slab mounted onto a graphene layer.Comment: 5 pages, 6 figure
A Quantum Many-Body Instability in the Thermodynamic Limit
Intrinsic decoherence in the thermodynamic limit is shown for a large class
of many-body quantum systems in the unitary evolution in NMR and cavity QED.
The effect largely depends on the inability of the system to recover the
phases. Gaussian decaying in time of the fidelity is proved for spin systems
and radiation-matter interaction.Comment: 11 pages, 1 figure. Final version accepted for publication in Modern
Physics Letters
Modulated phases of graphene quantum Hall polariton fluids
There is growing experimental interest in coupling cavity photons to the
cyclotron resonance excitations of electron liquids in high-mobility
semiconductor quantum wells or graphene sheets. These media offer unique
platforms to carry out fundamental studies of exciton-polariton condensation
and cavity quantum electrodynamics in a regime in which electron-electron
interactions are expected to play a pivotal role. Focusing on graphene, we
present a theoretical study of the impact of electron-electron interactions on
a quantum Hall polariton fluid, that is a fluid of magneto-excitons resonantly
coupled to cavity photons. We show that electron-electron interactions are
responsible for an instability of graphene integer quantum Hall polariton
fluids towards a modulated phase. We demonstrate that this phase can be
detected by measuring the collective excitation spectra, which soften at a
characteristic wave vector of the order of the inverse magnetic length.Comment: 26+17 pages, 5+3 figure
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