<HashMap><database>biostudies-literature</database><scores/><additional><submitter>Brueckner M</submitter><funding>Medical Research Council</funding><funding>National Institute for Health Research (NIHR)</funding><pagination>110-120</pagination><full_dataset_link>https://www.ebi.ac.uk/biostudies/studies/S-EPMC7379316</full_dataset_link><repository>biostudies-literature</repository><omics_type>Unknown</omics_type><volume>75(1)</volume><pubmed_abstract>Instrumental variable methods allow unbiased estimation in the presence of unmeasured confounders when an appropriate instrumental variable is available. Two-stage least-squares and residual inclusion methods have recently been adapted to additive hazard models for censored survival data. The semi-parametric additive hazard model which can include time-independent and time-dependent covariate effects is particularly suited for the two-stage residual inclusion method, since it allows direct estimation of time-independent covariate effects without restricting the effect of the residual on the hazard. In this article, we prove asymptotic normality of two-stage residual inclusion estimators of regression coefficients in a semi-parametric additive hazard model with time-independent and time-dep</pubmed_abstract><journal>Biometrics</journal><pubmed_title>Instrumental variable estimation in semi-parametric additive hazards models.</pubmed_title><pmcid>PMC7379316</pmcid><funding_grant_id>MR/M005755/1</funding_grant_id><funding_grant_id>SRF-2015-08-001</funding_grant_id><pubmed_authors>Brueckner M</pubmed_authors><pubmed_authors>Jaki T</pubmed_authors><pubmed_authors>Titman A</pubmed_authors></additional><is_claimable>false</is_claimable><name>Instrumental variable estimation in semi-parametric additive hazards models.</name><description>Instrumental variable methods allow unbiased estimation in the presence of unmeasured confounders when an appropriate instrumental variable is available. Two-stage least-squares and residual inclusion methods have recently been adapted to additive hazard models for censored survival data. The semi-parametric additive hazard model which can include time-independent and time-dependent covariate effects is particularly suited for the two-stage residual inclusion method, since it allows direct estimation of time-independent covariate effects without restricting the effect of the residual on the hazard. In this article, we prove asymptotic normality of two-stage residual inclusion estimators of regression coefficients in a semi-parametric additive hazard model with time-independent and time-dep</description><dates><release>2019-01-01T00:00:00Z</release><publication>2019 Mar</publication><modification>2025-04-19T01:03:30.107Z</modification><creation>2025-04-07T12:02:46.574Z</creation></dates><accession>S-EPMC7379316</accession><cross_references><pubmed>30073669</pubmed><doi>10.1111/biom.12952</doi></cross_references></HashMap>