Articles
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12/26/2017--
12/26/2017
Reduced Bias for respondent driven sampling: accounting for non-uniform edge sampling probabilities in people who inject drugs in Mauritius
People who inject drugs are an important population to study in order to
reduce transmission of blood-borne illnesses including HIV and Hepatitis. In
this paper we estimate the HIV and Hepatitis C prevalence among people who
inject drugs, as well as the proportion of people who inject drugs who are
female in Mauritius. Respondent driven sampling (RDS), a widely adopted
link-tracing sampling design used to collect samples from hard-to-reach human
populations, was used to collect this sample. The random walk approximation
underlying many common RDS estimators assumes that each social relation (edge)
in the underlying social network has an equal probability of being traced in
the collection of the sample. This assumption does not hold in practice. We
show that certain RDS estimators are sensitive to the violation of this
assumption. In order to address this limitation in current methodology, and the
impact it may have on prevalence estimates, we present a new method for
improving RDS prevalence estimators using estimated edge inclusion
probabilities, and apply this to data from Mauritius.
Miles Q. Ott
Krista J. Gile
Matthew T. Harrison
Lisa G. Johnston
Joseph W. Hogan
12/30/2018--
12/30/2018
Improving the Kinetic Couplings in Lattice Non-Relativistic QCD
We improve the non-relativistic QCD (NRQCD) action by comparing the
dispersion relation to that of the continuum through $\mathcal{O}(p^6)$ in
perturbation theory. The one-loop matching coefficients of the
$\mathcal{O}(p^4)$ kinetic operators are determined, as well as the scale at
which to evaluate $\alpha_s$ in the $V$-scheme for each quantity. We utilise
automated lattice perturbation theory using twisted boundary conditions as an
infrared regulator. The one-loop radiative corrections to the mass
renormalisation, zero-point energy and overall energy-shift of an NRQCD
$b$-quark are also found. We also explore how a Fat$3$-smeared NRQCD action and
changes of the stability parameter $n$ affect the coefficients. Finally, we use
gluon field ensembles at multiple lattice spacing values, all of which include
$u$, $d$, $s$ and $c$ quark vacuum polarisation, to test how the improvements
affect the non-perturbatively determined $\Upsilon(1S)$ and $\eta_b(1S)$
kinetic masses, and the tuning of the $b$ quark mass.
Christine T. H. Davies
Judd Harrison
Ciaran Hughes
Ronald R. Horgan
Georg M. von Hippel
Matthew Wingate
02/22/2015--
02/22/2015
Mixture models with a prior on the number of components
A natural Bayesian approach for mixture models with an unknown number of
components is to take the usual finite mixture model with Dirichlet weights,
and put a prior on the number of components---that is, to use a mixture of
finite mixtures (MFM). While inference in MFMs can be done with methods such as
reversible jump Markov chain Monte Carlo, it is much more common to use
Dirichlet process mixture (DPM) models because of the relative ease and
generality with which DPM samplers can be applied. In this paper, we show that,
in fact, many of the attractive mathematical properties of DPMs are also
exhibited by MFMs---a simple exchangeable partition distribution, restaurant
process, random measure representation, and in certain cases, a stick-breaking
representation. Consequently, the powerful methods developed for inference in
DPMs can be directly applied to MFMs as well. We illustrate with simulated and
real data, including high-dimensional gene expression data.
Jeffrey W. Miller
Matthew T. Harrison
04/17/2025--
04/17/2025
Nonlinear wave dynamics on a chip
Shallow water waves are a striking example of nonlinear hydrodynamics, giving
rise to phenomena such as tsunamis and undular waves. These dynamics are
typically studied in hundreds-of-meter-long wave flumes. Here, we demonstrate a
chip-scale, quantum-enabled wave flume. The wave flume exploits nanometer-thick
superfluid helium films and optomechanical interactions to achieve
nonlinearities surpassing those of extreme terrestrial flows. Measurements
reveal wave steepening, shock fronts, and soliton fission -- nonlinear
behaviors long predicted in superfluid helium but never previously directly
observed. Our approach enables lithography-defined wave flume geometries,
optomechanical control of hydrodynamic properties, and orders of magnitude
faster measurements than terrestrial flumes. Together, this opens a new
frontier in hydrodynamics, combining quantum fluids and nanophotonics to
explore complex wave dynamics at microscale.
Matthew T. Reeves
Walter W. Wasserman
Raymond A. Harrison
Igor Marinkovic
Nicole Luu
Andreas Sawadsky
Yasmine L. Sfendla
Glen I. Harris
Warwick P. Bowen
Christopher G. Baker
08/13/2013--
01/28/2013
Exact sampling and counting for fixed-margin matrices
The uniform distribution on matrices with specified row and column sums is
often a natural choice of null model when testing for structure in two-way
tables (binary or nonnegative integer). Due to the difficulty of sampling from
this distribution, many approximate methods have been developed. We will show
that by exploiting certain symmetries, exact sampling and counting is in fact
possible in many nontrivial real-world cases. We illustrate with real datasets
including ecological co-occurrence matrices and contingency tables.
Jeffrey W. Miller
Matthew T. Harrison
10/02/2019--
10/02/2019
Lattice QCD matrix elements for the ${B_s^0-\bar{B}_s^0}$ width difference beyond leading order
Predicting the $B_s^0-\bar{B}_s^0$ width difference $\Delta\Gamma_s$ relies
on the heavy quark expansion and on hadronic matrix elements of $\Delta B=2$
operators. We present the first lattice QCD results for matrix elements of the
dimension-7 operators $R_{2,3}$ and linear combinations $\tilde{R}_{2,3}$ using
nonrelativistic QCD for the bottom quark and a highly improved staggered quark
(HISQ) action for the strange quark. Computations use MILC ensembles of gauge
field configuations with $2+1+1$ flavors of sea quarks with the HISQ
discretization, including lattices with physically light up/down quark masses.
We discuss features unique to calculating matrix elements of these operators
and analyze uncertainties from series truncation, discretization, and quark
mass dependence. Finally we report the first Standard Model determination of
$\Delta\Gamma_s$ using lattice QCD results for all hadronic matrix elements
through $\mathcal{O}(1/m_b)$. The main result of our calculations yields the
$1/m_b$ contribution $\Delta \Gamma_{1/m_b} = -0.022(10)~\mathrm{ps}^{-1}$.
Adding this to the leading order contribution, the Standard Model prediction is
$\Delta \Gamma_s = 0.092(14)~\mathrm{ps}^{-1}$.
Christine T. H. Davies
Judd Harrison
G. Peter Lepage
Christopher J. Monahan
Junko Shigemitsu
Matthew Wingate
01/10/2017--
12/20/2016
$|V_{cb}|$ from the $\bar{B}^0 \to D^{*+} \ell^- \barν$ zero-recoil form factor using $2+1+1$ flavour HISQ and NRQCD
We present the status of our ongoing calculation of the zero-recoil form
factor for the semileptonic decay $\bar{B}^0\rightarrow D^{*+}l^-\bar{\nu}$
using lattice QCD with 2+1+1 flavours of highly improved staggered quarks in
the sea (the MILC HISQ configurations) and using non-relativistic QCD for the
bottom quark. We combine our result for $ F(1)$ with the latest HFAG average of
$\eta_{EW} F(1)|V_{cb}|$ to get a preliminary value for $|V_{cb}|$.
Judd Harrison
Christine Davies
Matthew Wingate
10/07/2004--
10/07/2004
The relative Picard group of a comodule algebra and Harrison cohomology
Let $A$ be a commutative comodule algebra over a commutative bialgebra $H$.
The group of invertible relative Hopf modules maps to the Picard group of $A$,
and the kernel is described as a quotient group of the group of invertible
grouplike elements of the coring $A\ot H$, or as a Harrison cohomology group.
Our methods are based on elementary $K$-theory. The Hilbert 90 Theorem follows
as a corollary. The part of the Picard group of the coinvariants that becomes
trivial after base extension embeds in the Harrison cohomology group, and the
image is contained in a well-defined subgroup $E$. It equals $E$ if $H$ is a
cosemisimple Hopf algebra over a field.
S. Caenepeel
T. Guedenon
11/17/2006--
11/17/2006
Field-driven phase transitions in a quasi-two-dimensional quantum antiferromagnet
We report magnetic susceptibility, specific heat, and neutron scattering
measurements as a function of applied magnetic field and temperature to
characterize the $S=1/2$ quasi-two-dimensional frustrated magnet piperazinium
hexachlorodicuprate (PHCC). The experiments reveal four distinct phases. At low
temperatures and fields the material forms a quantum paramagnet with a 1 meV
singlet triplet gap and a magnon bandwidth of 1.7 meV. The singlet state
involves multiple spin pairs some of which have negative ground state bond
energies. Increasing the field at low temperatures induces three dimensional
long range antiferromagnetic order at 7.5 Tesla through a continuous phase
transition that can be described as magnon Bose-Einstein condensation. The
phase transition to a fully polarized ferromagnetic state occurs at 37 Tesla.
The ordered antiferromagnetic phase is surrounded by a renormalized classical
regime. The crossover to this phase from the quantum paramagnet is marked by a
distinct anomaly in the magnetic susceptibility which coincides with closure of
the finite temperature singlet-triplet pseudo gap. The phase boundary between
the quantum paramagnet and the Bose-Einstein condensate features a finite
temperature minimum at $T=0.2$ K, which may be associated with coupling to
nuclear spin or lattice degrees of freedom close to quantum criticality.
M. B. Stone
C. Broholm
D. H. Reich
P. Schiffer
O. Tchernyshyov
P. Vorderwisch
N. Harrison
01/06/2011--
01/06/2011
GALEX and Optical Observations of GW Librae During the Long Decline from Superoutburst
The prototype of accreting, pulsating white dwarfs (GW Lib) underwent a large
amplitude dwarf nova outburst in 2007. We used ultraviolet data from GALEX and
ground-based optical photometry and spectroscopy to follow GW Lib for three
years following this outburst. Several variations are apparent during this
interval. The optical shows a superhump modulation in the months following
outburst while a 19 min quasi-periodic modulation lasting for several months is
apparent in the year after outburst. A long timescale (about 4 hr) modulation
first appears in the UV a year after outburst and increases in amplitude in the
following years. This variation also appears in the optical 2 years after
outburst but is not in phase with the UV. The pre-outburst pulsations are not
yet visible after 3 years, likely indicating the white dwarf has not returned
to its quiescent state.
Eric Bullock
Paula Szkody
Anjum S. Mukadam
Bernardo W. Borges
Luciano Fraga
Boris T. Gänsicke
Thomas E. Harrison
Arne Henden
Jon Holtzman
Steve B. Howell
Warrick A. Lawson
Stephen Levine
Richard M. Plotkin
Mark Seibert
Matthew Templeton
Johanna Teske
Frederick J. Vrba
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