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Statistical inference methods and applications of outcome-dependent sampling designs under generalized linear models

Statistical inference methods and applications of outcome-dependent sampling designs under generalized linear models
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摘要 A cost-effective sampling design is desirable in large cohort studies with a limited budget due to the high cost of measurements of primary exposure variables.The outcome-dependent sampling(ODS) designs enrich the observed sample by oversampling the regions of the underlying population that convey the most information about the exposure-response relationship.The generalized linear models(GLMs) are widely used in many fields,however,much less developments have been done with the GLMs for data from the ODS designs.We study how to fit the GLMs to data obtained by the original ODS design and the two-phase ODS design,respectively.The asymptotic properties of the proposed estimators are derived.A series of simulations are conducted to assess the finite-sample performance of the proposed estimators.Applications to a Wilms tumor study and an air quality study demonstrate the practicability of the proposed methods. A cost-effective sampling design is desirable in large cohort studies with a limited budget due to the high cost of measurements of primary exposure variables.The outcome-dependent sampling(ODS) designs enrich the observed sample by oversampling the regions of the underlying population that convey the most information about the exposure-response relationship.The generalized linear models(GLMs) are widely used in many fields,however,much less developments have been done with the GLMs for data from the ODS designs.We study how to fit the GLMs to data obtained by the original ODS design and the two-phase ODS design,respectively.The asymptotic properties of the proposed estimators are derived.A series of simulations are conducted to assess the finite-sample performance of the proposed estimators.Applications to a Wilms tumor study and an air quality study demonstrate the practicability of the proposed methods.
出处 《Science China Mathematics》 SCIE CSCD 2017年第7期1219-1238,共20页 中国科学:数学(英文版)
基金 National Natural Science Foundation of China(Grant Nos. 11571263,11371299 and 11101314)
关键词 biased-sampling two-phase design generalized linear models empirical likelihood biased-sampling two-phase design generalized linear models empirical likelihood
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