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Semiparametric Empirical Likelihood Estimation for Two-stage Outcome-dependent Sampling under the Frame of Generalized Linear Models 被引量:2

Semiparametric Empirical Likelihood Estimation for Two-stage Outcome-dependent Sampling under the Frame of Generalized Linear Models
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摘要 Epidemiologic studies use outcome-dependent sampling (ODS) schemes where, in addition to a simple random sample, there are also a number of supplement samples that are collected based on outcome variable. ODS scheme is a cost-effective way to improve study efficiency. We develop a maximum semiparametric empirical likelihood estimation (MSELE) for data from a two-stage ODS scheme under the assumption that given covariate, the outcome follows a general linear model. The information of both validation samples and nonvalidation samples are used. What is more, we prove the asymptotic properties of the proposed MSELE. Epidemiologic studies use outcome-dependent sampling (ODS) schemes where, in addition to a simple random sample, there are also a number of supplement samples that are collected based on outcome variable. ODS scheme is a cost-effective way to improve study efficiency. We develop a maximum semiparametric empirical likelihood estimation (MSELE) for data from a two-stage ODS scheme under the assumption that given covariate, the outcome follows a general linear model. The information of both validation samples and nonvalidation samples are used. What is more, we prove the asymptotic properties of the proposed MSELE.
出处 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2014年第3期663-676,共14页 应用数学学报(英文版)
基金 Jie-li DING is supported by the National Natural Science Foundation of China(No.11101314),Yan-yan LIU s supported by the National Natural Science Foundation of China(No.11171263,No.11371299)
关键词 biased-sampling two-stage design empirical likelihood generalized linear models large-sample properties. biased-sampling two-stage design empirical likelihood generalized linear models large-sample properties.
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