2015
DOI: 10.4054/demres.2015.32.36
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The Gompertz force of mortality in terms of the modal age at death

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Cited by 46 publications
(46 citation statements)
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References 23 publications
(27 reference statements)
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“…This parametrization has some advantages: 1) the parameter M t has a clearer interpretation than α t (Horiuchi et al 2013), and 2) there is a lower correlation between the parameters when the Gompertz is expressed using the modal age at death (Missov et al 2015). The parametrization presented in equation (2) also gives a starting point for decomposing changes in life expectancy due to changes in variability and shifting mortality.…”
Section: Decomposing Senescent Mortality: Gompertzmentioning
confidence: 99%
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“…This parametrization has some advantages: 1) the parameter M t has a clearer interpretation than α t (Horiuchi et al 2013), and 2) there is a lower correlation between the parameters when the Gompertz is expressed using the modal age at death (Missov et al 2015). The parametrization presented in equation (2) also gives a starting point for decomposing changes in life expectancy due to changes in variability and shifting mortality.…”
Section: Decomposing Senescent Mortality: Gompertzmentioning
confidence: 99%
“…The decomposition methodology introduced here will be presented through the Gompertz model, but it will be demonstrated that the method can be applied to other parametric models. It has been shown by Horiuchi et al (2013) and Missov et al (2015) that the hazard rate as expressed by the Gompertz model can be rewritten using the modal age at death instead of the timing parameter α t as…”
Section: Decomposing Senescent Mortality: Gompertzmentioning
confidence: 99%
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“…Распределение Гумбеля задается двумя параметрами: коэффициентом сдвига τ (location) и масштаба β (scale): (Gumbel, 1958;Missov et al, 2015). Ожидаемая продолжительность жизни (μ) и стандарт ное отклонение (σ) определяются, как μ = τ -γ � β, и сред …”
Section: материалы и методыunclassified
“…Исходя из эмпирических наблюдений, Б. Гомпертц предположил, что вероятность смерти возрастает экс поненциально с возрастом: h(t) = а � exp t β или в пара метризации Гумбеля: h(t) = 1 β � exp t -τ β (Gompertz, 1825;Greenwood, 1928;Gumbel, 1958;Missov et al, 2015). При этом функция дожития принимает следующий вид:…”
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