The age-pattern of mortality can be represented by various parametric models. In the present paper we consider a mixture of Weibull, Inverse-Weibull, and Gompertz-Makeham (GoMa) survival functions and Heligman–Pollard model to fit U.S. life table 2014. We use loss criterion for parameter estimation and demonstrate fitting of model. Both mixture and Heligman–Pollard model fit the mortality pattern reasonably well up to age 90. We notice that the estimated mortality rates fit the actual pattern fairly well, although the fit at the earlier ages could be better. We have obtained the plots using our estimated values. The plots for mortality pattern of total population and other demographic characteristics (sex and race) are also considered
<p>Univariate Model Fits for Ages 45–54, 55–64, and Ages 65–74 Mortality Rates.</p
Using standard procedures of demographic methodology, analysts working with mortality data are faced...
Background A decrease in mortality across all ages causes a shift of the age pattern of mortality, o...
In this research, we consider three different survival models under the assumption of Gomper...
HolaThe parametric graduation of mortality data has as its objective the satisfactory estimation of ...
Testing the Gompertz law (i.e. law of geometrical progression) for elderly mortality rates has been ...
In this paper, death probabilities derived from the Gompertz and Wittstein models are used to proje...
<b>Background</b>: The Gompertz force of mortality (hazard function) is usually expressed in terms o...
Mortality information of populations is aggregated in life tables that serve as a basis for calculat...
The Gompertz demographic model describes rates of aging and age-independent mortality with the param...
HolaThe parametric graduation of mortality data has as its objective the satisfactory estimation of ...
Models of mortality and aging depend on assumptions about physiological change even if they are not ...
Life expectancy at birth has improved dramatically over the course of the twentieth century. Over th...
Demographers have constantly tried to find a way of modelling the relationship between mortality and...
Thesis (Ph.D.)--University of Washington, 2013The age pattern of vital events is one of the oldest a...
<p>Univariate Model Fits for Ages 45–54, 55–64, and Ages 65–74 Mortality Rates.</p
Using standard procedures of demographic methodology, analysts working with mortality data are faced...
Background A decrease in mortality across all ages causes a shift of the age pattern of mortality, o...
In this research, we consider three different survival models under the assumption of Gomper...
HolaThe parametric graduation of mortality data has as its objective the satisfactory estimation of ...
Testing the Gompertz law (i.e. law of geometrical progression) for elderly mortality rates has been ...
In this paper, death probabilities derived from the Gompertz and Wittstein models are used to proje...
<b>Background</b>: The Gompertz force of mortality (hazard function) is usually expressed in terms o...
Mortality information of populations is aggregated in life tables that serve as a basis for calculat...
The Gompertz demographic model describes rates of aging and age-independent mortality with the param...
HolaThe parametric graduation of mortality data has as its objective the satisfactory estimation of ...
Models of mortality and aging depend on assumptions about physiological change even if they are not ...
Life expectancy at birth has improved dramatically over the course of the twentieth century. Over th...
Demographers have constantly tried to find a way of modelling the relationship between mortality and...
Thesis (Ph.D.)--University of Washington, 2013The age pattern of vital events is one of the oldest a...
<p>Univariate Model Fits for Ages 45–54, 55–64, and Ages 65–74 Mortality Rates.</p
Using standard procedures of demographic methodology, analysts working with mortality data are faced...
Background A decrease in mortality across all ages causes a shift of the age pattern of mortality, o...