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- W2014193228 abstract "Widely recognized in many fields including economics, engineering, epidemiology, health sciences, technology and wildlife management, length-biased sampling generates biased and right-censored data but often provide the best information available for statistical inference. Different from traditional right-censored data, length-biased data have unique aspects resulting from their sampling procedures. We exploit these unique aspects and propose a general imputation-based estimation method for analyzing length-biased data under a class of flexible semiparametric transformation models. We present new computational algorithms that can jointly estimate the regression coefficients and the baseline function semiparametrically. The imputation-based method under the transformation model provides an unbiased estimator regardless whether the censoring is independent or not on the covariates. We establish large-sample properties using the empirical processes method. Simulation studies show that under small to moderate sample sizes, the proposed procedure has smaller mean square errors than two existing estimation procedures. Finally, we demonstrate the estimation procedure by a real data example." @default.
- W2014193228 created "2016-06-24" @default.
- W2014193228 creator A5014176442 @default.
- W2014193228 creator A5077513198 @default.
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- W2014193228 date "2012-08-18" @default.
- W2014193228 modified "2023-09-25" @default.
- W2014193228 title "Imputation for semiparametric transformation models with biased-sampling data" @default.
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- W2014193228 doi "https://doi.org/10.1007/s10985-012-9225-5" @default.
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