30,934 research outputs found
Elliptical Tempered Stable Distribution and Fractional Calculus
A definition for elliptical tempered stable distribution, based on the
characteristic function, have been explained which involve a unique spectral
measure. This definition provides a framework for creating a connection between
infinite divisible distribution, and particularly elliptical tempered stable
distribution, with fractional calculus. Finally, some analytical approximations
for the probability density function of tempered infinite divisible
distribution, which elliptical tempered stable distributions are a subclass of
them, are considered.Comment: 16 pages, working pape
Quantum paramagnetic ground states on the honeycomb lattice and field-induced transition to N\'eel order
Motivated by recent experiments on BiMnO(NO), and a
broader interest arising from numerical work on the honeycomb lattice Hubbard
model, we have studied the effect of a magnetic field on honeycomb lattice spin
models with quantum paramagnetic ground states. For a model with frustrating
second-neighbor exchange, , we use a Lindemann-like criterion within spin
wave theory to show that N\'eel order melts beyond a critical . The
critical increases with a magnetic field, implying the existence of a
field-induced paramagnet-N\'eel transition over a range of . We also study
bilayer model using a spin- generalization of bond operator mean field
theory. We show that there is a N\'eel-dimer transition for various spin values
with increasing bilayer coupling, and that the resulting interlayer dimer state
undergoes a field induced transition into a state with transverse N\'eel order.
Finally, we study a spin-3/2 model which interpolates between the Heisenberg
model and the Affleck-Kennedy-Lieb-Tasaki (AKLT) parent Hamiltonian. Using
exact diagonalization, we compute the fidelity susceptibility to locate the
Neel-AKLT quantum critical point, obtain the spin gap of the AKLT parent
Hamiltonian, and argue that AKLT state also undergoes field-induced Neel
ordering.Comment: 8 pages, revised longer version of arXiv:1012.0316. Corrected factor
of 2 error in Eq.[16], replotted Fig.[4] and revised the critical
needed to stabilize interlayer dimer state. We thank S. V. Isakov for
discussions which uncovered this erro
Angle Dependence of Landau Level Spectrum in Twisted Bilayer Graphene
In the context of the low energy effective theory, the exact Landau level
spectrum of quasiparticles in twisted bilayer graphene with small twist angle
is analytically obtained by spheroidal eigenvalues. We analyze the dependence
of the Landau levels on the twist angle to find the points, where the two-fold
degeneracy for twist angles is lifted in the nonzero modes and below/above
which massive/massless fermion pictures become valid. In the perpendicular
magnetic field of 10\,T, the degeneracy is removed at %angles around 3 degrees for a few low levels, specifically,
for the first pair of nonzero levels and
for the next pair. Massive quasiparticle
appears at in 10\,T, %angles less
than 1.17 degrees. which match perfectly with the recent experimental results.
Since our analysis is applicable to the cases of arbitrary constant magnetic
fields, we make predictions for the same experiment performed in arbitrary
constant magnetic fields, e.g., for B=40\,T we get and the sequence of angles for the pairs of nonzero energy levels. The symmetry restoration
mechanism behind the massive/massless transition is conjectured to be a
tunneling (instanton) in momentum space.Comment: 8 pages, 7 figures, version to appear in PR
Holography of the Conformal Window
Inspired by the model of Jarvinen and Kiritsis, we present a simple
holographic model for the on set of chiral symmetry breaking at the edge of the
conformal window in QCD in the Veneziano limit. Our most naive model enforces
the QCD two loop running coupling on a D3/D7 holographic brane system. The mass
of the holographic field, describing the chiral condensate in the model, is
driven below the BF bound when the running is sufficiently strong, triggering
chiral symmetry breaking for N_f/N_c<2.9. This model though contains too great
a remnant of supersymmetry and does not correctly encode the perturbative
anomalous dimensions of QCD. In a second model we impose the QCD anomalous
dimension result and find chiral symmetry breaking sets in for N_f/N_c=4 at a
BKT-type phase transition. In this case the transition is triggered when the
anomalous dimension of the mass operator \gamma_m=1.Comment: 10 pages, 2 figures, v2: minor corrections, improved Figure
Landau Level Collapse in Gated Graphene Structures
We describe a new regime of magnetotransport in two dimensional electron
systems in the presence of a narrow potential barrier imposed by external
gates. In such systems, the Landau level states, confined to the barrier region
in strong magnetic fields, undergo a deconfinement transition as the field is
lowered. We present transport measurements showing Shubnikov-de Haas (SdH)
oscillations which, in the unipolar regime, abruptly disappear when the
strength of the magnetic field is reduced below a certain critical value. This
behavior is explained by a semiclassical analysis of the transformation of
closed cyclotron orbits into open, deconfined trajectories. Comparison to
SdH-type resonances in the local density of states is presented.Comment: 4 pages, 2 figure
NiO Exchange Bias Layers Grown by Direct Ion Beam Sputtering of a Nickel Oxide Target
A new process for fabricating NiO exchange bias layers has been developed.
The process involves the direct ion beam sputtering (IBS) of a NiO target. The
process is simpler than other deposition techniques for producing NiO buffer
layers, and facilitates the deposition of an entire spin-valve layered
structure using IBS without breaking vacuum. The layer thickness and
temperature dependence of the exchange field for NiO/NiFe films produced using
IBS are presented and are similar to those reported for similar films deposited
using reactive magnetron sputtering. The magnetic properties of highly textured
exchange couples deposited on single crystal substrates are compared to those
of simultaneously deposited polycrystalline films, and both show comparable
exchange fields. These results are compared to current theories describing the
exchange coupling at the NiO/NiFe interface.Comment: 9 pages, Latex 2.09, 3 postscript figures. You can also this
manuscript at http://www.wsrcc.com/alison/fixed-nio/manuscript.html To be
published in _IEEE Trans. Magn._, Nov. 199
Crossover critical behavior in the three-dimensional Ising model
The character of critical behavior in physical systems depends on the range
of interactions. In the limit of infinite range of the interactions, systems
will exhibit mean-field critical behavior, i.e., critical behavior not affected
by fluctuations of the order parameter. If the interaction range is finite, the
critical behavior asymptotically close to the critical point is determined by
fluctuations and the actual critical behavior depends on the particular
universality class. A variety of systems, including fluids and anisotropic
ferromagnets, belongs to the three-dimensional Ising universality class. Recent
numerical studies of Ising models with different interaction ranges have
revealed a spectacular crossover between the asymptotic fluctuation-induced
critical behavior and mean-field-type critical behavior. In this work, we
compare these numerical results with a crossover Landau model based on
renormalization-group matching. For this purpose we consider an application of
the crossover Landau model to the three-dimensional Ising model without fitting
to any adjustable parameters. The crossover behavior of the critical
susceptibility and of the order parameter is analyzed over a broad range (ten
orders) of the scaled distance to the critical temperature. The dependence of
the coupling constant on the interaction range, governing the crossover
critical behavior, is discussedComment: 10 pages in two-column format including 9 figures and 1 table.
Submitted to J. Stat. Phys. in honor of M. E. Fisher's 70th birthda
Markedly enhanced intratumoral spread and antitumor effect of oncolytic adenovirus expressing decorin
With the aim of improving viral distribution and tumor penetration, we have engineered decorin expressing replication-incompetent (dl-LacZ-DCNG) and -competent (Ad-[DELTA]E1B-DCNG) adenoviruses. In both tumor spheroids and established solid tumors in vivo, administration of dl-LacZ-DCNG resulted in greater transduction efficiency and viral spread throughout the tumor mass. Ad-[DELTA]E1B-DCNG also enhanced viral distribution and tumor spread, leading to an increased anti-tumor effect and survival advantage. Upon histological analysis, Ad-[DELTA]E1B-DCNG also elicited greater percentage of apoptotic cells and extensive necrosis compared to those from untreated or control virus-treated tumors. Furthermore, Ad-[DELTA]E1B-DCNG substantially decreased extracellular matrix components within the tumor tissue, while normal tissue adjacent to the tumor was not affected. Finally, intratumoral administration of Ad-[DELTA]E1B-DCNG did not enhance but inhibited the formation of pulmonary metastases of B16BL6 melanoma cells in mice. Taken together, these data demonstrate the utility of decorin as a dispersion agent and suggest its utility and potential in improving the efficacy of replicating adenovirus-mediated cancer gene therapy
Complete BFT Embedding of Massive Theory with One- and Two-form Gauge Fields
We study the constraint structure of the topologically massive theory with
one- and two-form fields in the framework of Batalin-Fradkin-Tyutin embedding
procedure. Through this analysis we obtain a new type of Wess-Jumino action
with novel symmetry, which is originated from the topological coupling term, as
well as the St\"uckelberg action related to the explicit gauge breaking mass
terms from the original theory.Comment: 22 pages, no figures, references adde
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