12,406 research outputs found
A Study Of Orbital Fractures In A Tertiary Health Care Center
A retrospective study of patients with orbital fractures had 48% patients in the age group of 20 – 40 years with male : female ratio of 10:1. Road traffic accidents (71.43%) were the most common cause followed by injury due to fall (20%). Eighty five percent of patients had normal visual acuity at presentation and 65.57% patients had no ocular complaints. Diplopia was present in 14.2% of patients. Of the orbital fractures infraorbital rim was involved in 43.13%, floor in 19.6%, lateral wall in 13.7%, pure blow out in 14.28% and the roof in 2.9%. Important ocular findings were extraocular movements restriction in 9 (10.3%), infraorbital dysaesthesia in 3 (3.4%), enophthalmos in 2, RAPD and globe rupture in 1 patient each. 32 patients underwent surgical management. At the end of 4 months of follow up, 3 had restriction of EOM, 1 patient had vision loss due to globe rupture, 2 had RAPD (optic nerve compression), 1 had lagophthalmos, 1 had exotropia and 1 had atrophic bulbi
A Derivation Of The Scalar Propagator In A Planar Model In Curved Space
Given that the free massive scalar propagator in 2 + 1 dimensional Euclidean
space is with
we present the counterpart of in curved space with a suitably modified
version of the Antonsen - Bormann method instead of the familiar Schwinger - de
Witt proper time approach, the metric being defined by the rotating solution of
Deser et al. of the Einstein field equations associated with a single massless
spinning particle located at the origin.Comment: 4pages,Presented at FFP10,Nov.24 - 26,2009,UWA,Perth,To appear in AIP
Conference Proceeding
Reworking the Antonsen-Bormann idea
The Antonsen - Bormann idea was originally proposed by these authors for the
computation of the heat kernel in curved space; it was also used by the author
recently with the same objective but for the Lagrangian density for a real
massive scalar field in 2 + 1 dimensional curved space. It is now reworked here
with a different purpose - namely, to determine the zeta function for the said
model using the Schwinger operator expansion.Comment: To appear in Journal of Physics:Conference Series (2012
A Size-Free CLT for Poisson Multinomials and its Applications
An -Poisson Multinomial Distribution (PMD) is the distribution of the
sum of independent random vectors supported on the set of standard basis vectors in . We show
that any -PMD is -close in total
variation distance to the (appropriately discretized) multi-dimensional
Gaussian with the same first two moments, removing the dependence on from
the Central Limit Theorem of Valiant and Valiant. Interestingly, our CLT is
obtained by bootstrapping the Valiant-Valiant CLT itself through the structural
characterization of PMDs shown in recent work by Daskalakis, Kamath, and
Tzamos. In turn, our stronger CLT can be leveraged to obtain an efficient PTAS
for approximate Nash equilibria in anonymous games, significantly improving the
state of the art, and matching qualitatively the running time dependence on
and of the best known algorithm for two-strategy anonymous
games. Our new CLT also enables the construction of covers for the set of
-PMDs, which are proper and whose size is shown to be essentially
optimal. Our cover construction combines our CLT with the Shapley-Folkman
theorem and recent sparsification results for Laplacian matrices by Batson,
Spielman, and Srivastava. Our cover size lower bound is based on an algebraic
geometric construction. Finally, leveraging the structural properties of the
Fourier spectrum of PMDs we show that these distributions can be learned from
samples in -time, removing
the quasi-polynomial dependence of the running time on from the
algorithm of Daskalakis, Kamath, and Tzamos.Comment: To appear in STOC 201
Summary of GaAs Solar Cell Performance and Radiation Damage Workshop
The workshop considered the GaAs solar cell capability and promise in several steps: (1) maximum efficiency; (2) space application; (3) major technology problems (AR coating optimization, contacts); (4) radiation resistance; (5) cost and availability; and (6) alternatives. The workshop believes that GaAs solar cells are fast approaching the fulfillment of their potential as candidates for space cells. A maximum efficiency of 20 to 31 percent AMO can be reasonably expected from GaAs based cells, and this may go a little higher with concentration. The use of concentration in space needs to be more carefully evaluated
Improved Bounds for Universal One-Bit Compressive Sensing
Unlike compressive sensing where the measurement outputs are assumed to be
real-valued and have infinite precision, in "one-bit compressive sensing",
measurements are quantized to one bit, their signs. In this work, we show how
to recover the support of sparse high-dimensional vectors in the one-bit
compressive sensing framework with an asymptotically near-optimal number of
measurements. We also improve the bounds on the number of measurements for
approximately recovering vectors from one-bit compressive sensing measurements.
Our results are universal, namely the same measurement scheme works
simultaneously for all sparse vectors.
Our proof of optimality for support recovery is obtained by showing an
equivalence between the task of support recovery using 1-bit compressive
sensing and a well-studied combinatorial object known as Union Free Families.Comment: 14 page
Testing Uniformity of Stationary Distribution
A random walk on a directed graph gives a Markov chain on the vertices of the
graph. An important question that arises often in the context of Markov chain
is whether the uniform distribution on the vertices of the graph is a
stationary distribution of the Markov chain. Stationary distribution of a
Markov chain is a global property of the graph. In this paper, we prove that
for a regular directed graph whether the uniform distribution on the vertices
of the graph is a stationary distribution, depends on a local property of the
graph, namely if (u,v) is an directed edge then outdegree(u) is equal to
indegree(v).
This result also has an application to the problem of testing whether a given
distribution is uniform or "far" from being uniform. This is a well studied
problem in property testing and statistics. If the distribution is the
stationary distribution of the lazy random walk on a directed graph and the
graph is given as an input, then how many bits of the input graph do one need
to query in order to decide whether the distribution is uniform or "far" from
it? This is a problem of graph property testing and we consider this problem in
the orientation model (introduced by Halevy et al.). We reduce this problem to
test (in the orientation model) whether a directed graph is Eulerian. And using
result of Fischer et al. on query complexity of testing (in the orientation
model) whether a graph is Eulerian, we obtain bounds on the query complexity
for testing whether the stationary distribution is uniform
A Giant Lipoma In The Hand - Report Of A Rare Case
A 38 years old male patient presented with a large painless swelling in the right palm with ultrasound examination suggestive of fatty nature of the swelling MRI showing a well-circumscribed soft tissue swelling in the deep palmar space. The giant tumor of 6.5 X 4 cm was excised and the patient was symptom free two years following the surgery
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