Hana Ševčíková
University of Washington
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Featured researches published by Hana Ševčíková.
Science | 2014
Patrick Gerland; Adrian E. Raftery; Hana Ševčíková; Nan Li; Danan Gu; Thomas Spoorenberg; Leontine Alkema; Bailey K. Fosdick; Jennifer Chunn; Nevena Lalic; Guiomar Bay; Thomas Buettner; Gerhard K. Heilig; John Wilmoth
The United Nations (UN) recently released population projections based on data until 2012 and a Bayesian probabilistic methodology. Analysis of these data reveals that, contrary to previous literature, the world population is unlikely to stop growing this century. There is an 80% probability that world population, now 7.2 billion people, will increase to between 9.6 billion and 12.3 billion in 2100. This uncertainty is much smaller than the range from the traditional UN high and low variants. Much of the increase is expected to happen in Africa, in part due to higher fertility rates and a recent slowdown in the pace of fertility decline. Also, the ratio of working-age people to older people is likely to decline substantially in all countries, even those that currently have young populations. The 21st century is unlikely to see the end of global population growth. [Also see Perspective by Smeeding] Global population growth continuing The United Nations released new population projections for all countries in July 2014. Gerland et al. analyzed the data and describe the probabilistic population projections for the entire world as well as individual regions and countries (see the Perspective by Smeeding). World population is likely to continue growing for the rest of the century, with at least a 3.5-fold increase in the population of Africa. Furthermore, the ratio of working-age people to older people is almost certain to decline substantially in all countries, not just currently developed ones. Science, this issue p. 234; see also p. 163
Proceedings of the National Academy of Sciences of the United States of America | 2012
Adrian E. Raftery; Nan Li; Hana Ševčíková; Patrick Gerland; Gerhard K. Heilig
Projections of countries’ future populations, broken down by age and sex, are widely used for planning and research. They are mostly done deterministically, but there is a widespread need for probabilistic projections. We propose a Bayesian method for probabilistic population projections for all countries. The total fertility rate and female and male life expectancies at birth are projected probabilistically using Bayesian hierarchical models estimated via Markov chain Monte Carlo using United Nations population data for all countries. These are then converted to age-specific rates and combined with a cohort component projection model. This yields probabilistic projections of any population quantity of interest. The method is illustrated for five countries of different demographic stages, continents and sizes. The method is validated by an out of sample experiment in which data from 1950–1990 are used for estimation, and applied to predict 1990–2010. The method appears reasonably accurate and well calibrated for this period. The results suggest that the current United Nations high and low variants greatly underestimate uncertainty about the number of oldest old from about 2050 and that they underestimate uncertainty for high fertility countries and overstate uncertainty for countries that have completed the demographic transition and whose fertility has started to recover towards replacement level, mostly in Europe. The results also indicate that the potential support ratio (persons aged 20–64 per person aged 65+) will almost certainly decline dramatically in most countries over the coming decades.
Statistical Science | 2012
Tilmann Gneiting; Hana Ševčíková; Donald B. Percival
The fractal or Hausdorff dimension is a measure of roughness (or smoothness) for time series and spatial data. The graph of a smooth, differentiable surface indexed in
Demography | 2013
Adrian E. Raftery; Jennifer Chunn; Patrick Gerland; Hana Ševčíková
\mathbb{R}^d
Journal of Computational and Graphical Statistics | 2006
Tilmann Gneiting; Hana Ševčíková; Donald B. Percival; Martin Schlather; Yindeng Jiang
has topological and fractal dimension
Science | 1992
Hana Ševčíková; Miloš Marek; Stefan Müller
d
Chemical Engineering Science | 2000
Lenka Forštová; Hana Ševčíková; Miloš Marek; J. H. Merkin
. If the surface is nondifferentiable and rough, the fractal dimension takes values between the topological dimension,
Annals of the Institute of Statistical Mathematics | 2004
Wilfried Seidel; Hana Ševčíková
d
Journal of Computational and Graphical Statistics | 2004
Hana Ševčíková
, and
Physical Chemistry Chemical Physics | 1999
J. H. Merkin; Hana Ševčíková
d+1