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Compounded life expectancy with randomly censored data
García Pareja, Celia
Gómez Melis, Guadalupe
In this thesis we propose an estimator for life expectancy based on the idea of partitioning the condi- tional mean of a random variable into different components. Every component of the Compounded Life Expectancy (CLE) estimator represents a fraction of the population of interest and gives a notion of its contribution to the overall life expectancy. Our approach relies on the correspondence between the cumulative distribution function of a random variable and its quantile function, allowing us to express the conditional mean in terms of conditional quantiles. Every component is related to a certain set of quantiles and therefore to a fraction of our population. A method for quantile regression in the presence of censored data is proposed to estimate the underlying conditional quantile function. Results of two simulation studies show a good performance of the proposed estimator under different scenarios.
Outgoing
-Àrees temàtiques de la UPC::Matemàtiques i estadística::Estadística matemàtica
-Survival analysis (Biometry)
-Life expectancy
-Censoring
-Quantile regression
-Anàlisi de supervivència (Biometria)
-Classificació AMS::62 Statistics::62N Survival analysis and censored data
Research/Master Thesis
Universitat Politècnica de Catalunya
         

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