578 research outputs found
Psychosocial health among immigrants in central and southern Europe.
Migration exposes people to a number of risks that threaten their health, including those related to psychosocial health. Self-perceived health is usually the main indicator used to assess psychosocial health. Electronic databases were used to examine the literature on the psychosocial health of immigrants in Europe and of North Africans living in their own countries. Immigrants of various ethnic groups show a similar risk of psychosocial disorders but generally present a higher risk than the local population. This risk is related to gender (being higher in women), poor socio-economic status and acculturation, discrimination, time elapsed since migration and age on arrival in the new country. Although the stressors and situations the different ethnic groups experience in the host country may be shared, the way they deal with them may differ according to cultural factors. There is a need to collect detailed data on psychosocial health among the various immigrant groups in Europe, as well as to monitor this aspect in North African residents who lack access to specific services
Discovery of 6.035GHz Hydroxyl Maser Flares in IRAS18566+0408
We report the discovery of 6.035GHz hydroxyl (OH) maser flares toward the
massive star forming region IRAS18566+0408 (G37.55+0.20), which is the only
region known to show periodic formaldehyde (4.8 GHz H2CO) and methanol (6.7 GHz
CH3OH) maser flares. The observations were conducted between October 2008 and
January 2010 with the 305m Arecibo Telescope in Puerto Rico. We detected two
flare events, one in March 2009, and one in September to November 2009. The OH
maser flares are not simultaneous with the H2CO flares, but may be correlated
with CH3OH flares from a component at corresponding velocities. A possible
correlated variability of OH and CH3OH masers in IRAS18566+0408 is consistent
with a common excitation mechanism (IR pumping) as predicted by theory.Comment: Accepted for publication in the Astrophysical Journa
Meningococcal disease in children in Merseyside, England:a 31 year descriptive study
Meningococcal disease (MCD) is the leading infectious cause of death in early childhood in the United Kingdom, making it a public health priority. MCD most commonly presents as meningococcal meningitis (MM), septicaemia (MS), or as a combination of the two syndromes (MM/MS). We describe the changing epidemiology and clinical presentation of MCD, and explore associations with socioeconomic status and other risk factors. A hospital-based study of children admitted to a tertiary children's centre, Alder Hey Children's Foundation Trust, with MCD, was undertaken between 1977 to 2007 (n = 1157). Demographics, clinical presentations, microbiological confirmation and measures of deprivation were described. The majority of cases occurred in the 1-4 year age group and there was a dramatic fall in serogroup C cases observed with the introduction of the meningococcal C conjugate (MCC) vaccine. The proportion of MS cases increased over the study period, from 11% in the first quarter to 35% in the final quarter. Presentation with MS (compared to MM) and serogroup C disease (compared to serogroup B) were demonstrated to be independent risk factors for mortality, with odds ratios of 3.5 (95% CI 1.18 to 10.08) and 2.18 (95% CI 1.26 to 3.80) respectively. Cases admitted to Alder Hey were from a relatively more deprived population (mean Townsend score 1.25, 95% CI 1.09 to 1.41) than the Merseyside reference population. Our findings represent one of the largest single-centre studies of MCD. The presentation of MS is confirmed to be a risk factor of mortality from MCD. Our study supports the association between social deprivation and MCD
Inverse Problems in a Bayesian Setting
In a Bayesian setting, inverse problems and uncertainty quantification (UQ)
--- the propagation of uncertainty through a computational (forward) model ---
are strongly connected. In the form of conditional expectation the Bayesian
update becomes computationally attractive. We give a detailed account of this
approach via conditional approximation, various approximations, and the
construction of filters. Together with a functional or spectral approach for
the forward UQ there is no need for time-consuming and slowly convergent Monte
Carlo sampling. The developed sampling-free non-linear Bayesian update in form
of a filter is derived from the variational problem associated with conditional
expectation. This formulation in general calls for further discretisation to
make the computation possible, and we choose a polynomial approximation. After
giving details on the actual computation in the framework of functional or
spectral approximations, we demonstrate the workings of the algorithm on a
number of examples of increasing complexity. At last, we compare the linear and
nonlinear Bayesian update in form of a filter on some examples.Comment: arXiv admin note: substantial text overlap with arXiv:1312.504
An approximate empirical Bayesian method for large-scale linear-Gaussian inverse problems
We study Bayesian inference methods for solving linear inverse problems,
focusing on hierarchical formulations where the prior or the likelihood
function depend on unspecified hyperparameters. In practice, these
hyperparameters are often determined via an empirical Bayesian method that
maximizes the marginal likelihood function, i.e., the probability density of
the data conditional on the hyperparameters. Evaluating the marginal
likelihood, however, is computationally challenging for large-scale problems.
In this work, we present a method to approximately evaluate marginal likelihood
functions, based on a low-rank approximation of the update from the prior
covariance to the posterior covariance. We show that this approximation is
optimal in a minimax sense. Moreover, we provide an efficient algorithm to
implement the proposed method, based on a combination of the randomized SVD and
a spectral approximation method to compute square roots of the prior covariance
matrix. Several numerical examples demonstrate good performance of the proposed
method
Robust Online Hamiltonian Learning
In this work we combine two distinct machine learning methodologies,
sequential Monte Carlo and Bayesian experimental design, and apply them to the
problem of inferring the dynamical parameters of a quantum system. We design
the algorithm with practicality in mind by including parameters that control
trade-offs between the requirements on computational and experimental
resources. The algorithm can be implemented online (during experimental data
collection), avoiding the need for storage and post-processing. Most
importantly, our algorithm is capable of learning Hamiltonian parameters even
when the parameters change from experiment-to-experiment, and also when
additional noise processes are present and unknown. The algorithm also
numerically estimates the Cramer-Rao lower bound, certifying its own
performance.Comment: 24 pages, 12 figures; to appear in New Journal of Physic
Fabrication and characterization of dual function nanoscale pH-scanning ion conductance microscopy (SICM) probes for high resolution pH mapping
The easy fabrication and use of nanoscale dual function pH-scanning ion conductance microscopy (SICM) probes is reported. These probes incorporate an iridium oxide coated carbon electrode for pH measurement and an SICM barrel for distance control, enabling simultaneous pH and topography mapping. These pH-SICM probes were fabricated rapidly from laser pulled theta quartz pipets, with the pH electrode prepared by in situ carbon filling of one of the barrels by the pyrolytic decomposition of butane, followed by electrodeposition of a thin layer of hydrous iridium oxide. The other barrel was filled with an electrolyte solution and Ag/AgCl electrode as part of a conductance cell for SICM. The fabricated probes, with pH and SICM sensing elements typically on the 100 nm scale, were characterized by scanning electron microscopy, energy-dispersive X-ray spectroscopy, and various electrochemical measurements. They showed a linear super-Nernstian pH response over a range of pH (pH 2–10). The capability of the pH-SICM probe was demonstrated by detecting both pH and topographical changes during the dissolution of a calcite microcrystal in aqueous solution. This system illustrates the quantitative nature of pH-SICM imaging, because the dissolution process changes the crystal height and interfacial pH (compared to bulk), and each is sensitive to the rate. Both measurements reveal similar dissolution rates, which are in agreement with previously reported literature values measured by classical bulk methods
Development of the Embryonic Left-Right Organizer: Identifying regulators of proliferation during development of the embryonic left-right organizer
An adaptive ensemble filter for heavy-tailed distributions: tuning-free inflation and localization
Heavy tails is a common feature of filtering distributions that results from
the nonlinear dynamical and observation processes as well as the uncertainty
from physical sensors. In these settings, the Kalman filter and its ensemble
version - the ensemble Kalman filter (EnKF) - that have been designed under
Gaussian assumptions result in degraded performance. t-distributions are a
parametric family of distributions whose tail-heaviness is modulated by a
degree of freedom . Interestingly, Cauchy and Gaussian distributions
correspond to the extreme cases of a t-distribution for and , respectively. Leveraging tools from measure transport (Spantini et
al., SIAM Review, 2022), we present a generalization of the EnKF whose
prior-to-posterior update leads to exact inference for t-distributions. We
demonstrate that this filter is less sensitive to outlying synthetic
observations generated by the observation model for small . Moreover, it
recovers the Kalman filter for . For nonlinear state-space models
with heavy-tailed noise, we propose an algorithm to estimate the
prior-to-posterior update from samples of joint forecast distribution of the
states and observations. We rely on a regularized expectation-maximization (EM)
algorithm to estimate the mean, scale matrix, and degree of freedom of
heavy-tailed \textit{t}-distributions from limited samples (Finegold and Drton,
arXiv preprint, 2014). Leveraging the conditional independence of the joint
forecast distribution, we regularize the scale matrix with an
sparsity-promoting penalization of the log-likelihood at each iteration of the
EM algorithm. By sequentially estimating the degree of freedom at each analysis
step, our filter can adapt its prior-to-posterior update to the tail-heaviness
of the data. We demonstrate the benefits of this new ensemble filter on
challenging filtering problems.Comment: 28 pages, 9 figure
A low-rank ensemble Kalman filter for elliptic observations
We propose a regularization method for ensemble Kalman filtering (EnKF) with
elliptic observation operators. Commonly used EnKF regularization methods
suppress state correlations at long distances. For observations described by
elliptic partial differential equations, such as the pressure Poisson equation
(PPE) in incompressible fluid flows, distance localization cannot be applied,
as we cannot disentangle slowly decaying physical interactions from spurious
long-range correlations. This is particularly true for the PPE, in which
distant vortex elements couple nonlinearly to induce pressure. Instead, these
inverse problems have a low effective dimension: low-dimensional projections of
the observations strongly inform a low-dimensional subspace of the state space.
We derive a low-rank factorization of the Kalman gain based on the spectrum of
the Jacobian of the observation operator. The identified eigenvectors
generalize the source and target modes of the multipole expansion,
independently of the underlying spatial distribution of the problem. Given
rapid spectral decay, inference can be performed in the low-dimensional
subspace spanned by the dominant eigenvectors. This low-rank EnKF is assessed
on dynamical systems with Poisson observation operators, where we seek to
estimate the positions and strengths of point singularities over time from
potential or pressure observations. We also comment on the broader
applicability of this approach to elliptic inverse problems outside the context
of filtering.Comment: 28 pages, 11 figures, 1 algorith
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