Regional or national growth distributions can provide vital information on the health status of populations. In most resource poor countries, however, the required anthropometric data from purpose-designed growth surveys are not readily available. We propose a practical method for estimating regional (multi-country) age-conditional weight distributions based on existing survey data from different countries. We developed a two-step method by which one is able to model data with widely different age ranges and sample sizes. The method produces references both at the country level and at the regional (multi-country) level. The first step models country-specific centile curves by Box-Cox t and Box-Cox power exponential distributions implemented...
Gridded, spatial datasets for Asia describing dependency ratios at sub-national level. Ratios are ba...
Measuring health inequality within a population is much more difficult than measuring its average he...
<p><b>A</b> and <b>B</b> represent the cumulative distribution function while <b>C</b> and <b>D</b> ...
Regional or national growth distributions can provide vital information on the health status of popu...
<p>Country-weighted regional mean prevalence estimates by prevalence measure and by population age (...
Objective To derive regional weight-for-age growth references to help optimize age-based dosing of a...
Methods: A weight-for-age database was constructed from pre-existing population-based anthropometric...
Methods: A weight-for-age database was constructed from pre-existing population-based anthropometric...
The age group composition of populations varies substantially across continents and within countries...
Each country is plotted by mean age at menarche from a given year. Legend shows scaled ages at menar...
EAP = East Asia & Pacific, CA = Central Asia, HIC = High-income countries, LAC = Latin America & Car...
<p>Geographic distribution of model input data and countries for which the model predicts proportion...
Undernutrition, resulting in restricted growth, and quantified here using height-for-age z-scores, i...
Abstract Background Population ageing is an increasingly severe global issue. And this has been posi...
Gridded, spatial datasets for Asia providing population estimates per ~1km for males and females, fo...
Gridded, spatial datasets for Asia describing dependency ratios at sub-national level. Ratios are ba...
Measuring health inequality within a population is much more difficult than measuring its average he...
<p><b>A</b> and <b>B</b> represent the cumulative distribution function while <b>C</b> and <b>D</b> ...
Regional or national growth distributions can provide vital information on the health status of popu...
<p>Country-weighted regional mean prevalence estimates by prevalence measure and by population age (...
Objective To derive regional weight-for-age growth references to help optimize age-based dosing of a...
Methods: A weight-for-age database was constructed from pre-existing population-based anthropometric...
Methods: A weight-for-age database was constructed from pre-existing population-based anthropometric...
The age group composition of populations varies substantially across continents and within countries...
Each country is plotted by mean age at menarche from a given year. Legend shows scaled ages at menar...
EAP = East Asia & Pacific, CA = Central Asia, HIC = High-income countries, LAC = Latin America & Car...
<p>Geographic distribution of model input data and countries for which the model predicts proportion...
Undernutrition, resulting in restricted growth, and quantified here using height-for-age z-scores, i...
Abstract Background Population ageing is an increasingly severe global issue. And this has been posi...
Gridded, spatial datasets for Asia providing population estimates per ~1km for males and females, fo...
Gridded, spatial datasets for Asia describing dependency ratios at sub-national level. Ratios are ba...
Measuring health inequality within a population is much more difficult than measuring its average he...
<p><b>A</b> and <b>B</b> represent the cumulative distribution function while <b>C</b> and <b>D</b> ...