10,184 research outputs found
Topological Insulators on the Lieb and Perovskite Lattices
Electrons hopping on the sites of a two-dimensional Lieb lattice and
three-dimensional edge centered cubic (perovskite) lattice are shown to form
topologically non-trivial insulating phases when spin-orbit coupling is
introduced. These simple models on lattices with cubic symmetry show a
Dirac-like structure in the excitation spectrum but with the unusual feature
that there is a dispersionless band through the center of the spectrum and only
a single Dirac cone per Brillouin zone.Comment: 5 pages, 3 figure
Improved multimedia server I/O subsystems
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Arc/gas electrode
A gas/arc electrode is disclosed for use under vacuum conditions where a first housing encloses a second housing, with an end of the second housing extending through an opening in the first housing and having an outlet orifice. Provisions are made for circulating a coolant through the first housing to surround and cool the second housing. An electrical current and a gas, such as argon, as passed through the second housing, with the current flowing through a narrow stream of the ionized gas flowing through the outlet orifice to a workpiece to be treated. The second housing forms a chamber which has a cross sectional area, in a plane perpendicular to the direction of gas flow, of at least ten times the cross sectional area of the outlet orifice such that a gas pressure can be maintained in the chamber to reduce erosion of the chamber walls
Accurate Thermodynamics for Short-Ranged Truncations of Coulomb Interactions in Site-Site Molecular Models
Coulomb interactions are present in a wide variety of all-atom force fields.
Spherical truncations of these interactions permit fast simulations but are
problematic due to their incorrect thermodynamics. Herein we demonstrate that
simple analytical corrections for the thermodynamics of uniform truncated
systems are possible. In particular results for the SPC/E water model treated
with spherically-truncated Coulomb interactions suggested by local molecular
field theory [Proc. Nat. Acad. Sci. USA 105, 19136 (2008)] are presented. We
extend results developed by Chandler [J. Chem. Phys. 65, 2925 (1976)] so that
we may treat the thermodynamics of mixtures of flexible charged and uncharged
molecules simulated with spherical truncations. We show that the energy and
pressure of spherically-truncated bulk SPC/E water are easily corrected using
exact second-moment-like conditions on long-ranged structure. Furthermore,
applying the pressure correction as an external pressure removes the density
errors observed by other research groups in NPT simulations of
spherically-truncated bulk species
Fractionalization in a square-lattice model with time-reversal symmetry
We propose a two-dimensional time-reversal invariant system of essentially
non-interacting electrons on a square lattice that exhibits configurations with
fractional charges e/2. These are vortex-like topological defects in the
dimerization order parameter describing spatial modulation in the electron
hopping amplitudes. Charge fractionalization is established by a simple
counting argument, analytical calculation within the effective low-energy
theory, and by an exact numerical diagonalization of the lattice Hamiltonian.
We comment on the exchange statistics of fractional charges and possible
realizations of the system.Comment: 4 pages, 3 figures, RevTex 4. (v2) improved discussion of lattice
effects and confinement; clearer figure
The relationship between training and employment growth in small and medium-sized enterprises
Density fluctuations and the structure of a nonuniform hard sphere fluid
We derive an exact equation for density changes induced by a general external
field that corrects the hydrostatic approximation where the local value of the
field is adsorbed into a modified chemical potential. Using linear response
theory to relate density changes self-consistently in different regions of
space, we arrive at an integral equation for a hard sphere fluid that is exact
in the limit of a slowly varying field or at low density and reduces to the
accurate Percus-Yevick equation for a hard core field. This and related
equations give accurate results for a wide variety of fields
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