4.4 Article

Multiple Imputation Methods for Handling Missing Data in Cost-effectiveness Analyses That Use Data from Hierarchical Studies: An Application to Cluster Randomized Trials

期刊

MEDICAL DECISION MAKING
卷 33, 期 8, 页码 1051-1063

出版社

SAGE PUBLICATIONS INC
DOI: 10.1177/0272989X13492203

关键词

cost-effectiveness analysis; missing data; multiple imputation; hierarchical data; cluster randomized trials

资金

  1. UK Medical Research Council grant
  2. National Institutes of Health Research (NIHR) [PDA/03/07/026] Funding Source: National Institutes of Health Research (NIHR)
  3. MRC [G0802321, G106/1173] Funding Source: UKRI
  4. Medical Research Council [G106/1173, G0802321] Funding Source: researchfish
  5. National Institute for Health Research [PDA/03/07/026] Funding Source: researchfish

向作者/读者索取更多资源

Purpose. Multiple imputation (MI) has been proposed for handling missing data in cost-effectiveness analyses (CEAs). In CEAs that use cluster randomized trials (CRTs), the imputation model, like the analysis model, should recognize the hierarchical structure of the data. This paper contrasts a multilevel MI approach that recognizes clustering, with single-level MI and complete case analysis (CCA) in CEAs that use CRTs. Methods. We consider a multilevel MI approach compatible with multilevel analytical models for CEAs that use CRTs. We took fully observed data from a CEA that evaluated an intervention to improve diagnosis of active labor in primiparous women using a CRT (2078 patients, 14 clusters). We generated scenarios with missing costs and outcomes that differed, for example, according to the proportion with missing data (10%-50%), the covariates that predicted missing data (individual, cluster-level), and the missingness mechanism: missing completely at random (MCAR), missing at random (MAR), or missing not at random (MNAR). We estimated incremental net benefits (INBs) for each approach and compared them with the estimates from the fully observed data, the true INBs. Results. When costs and outcomes were assumed to be MCAR, the INBs for each approach were similar to the true estimates. When data were MAR, the point estimates from the CCA differed from the true estimates. Multilevel MI provided point estimates and standard errors closer to the true values than did single-level MI across all settings, including those in which a high proportion of observations had cost and outcome data MAR and when data were MNAR. Conclusions. Multilevel MI accommodates the multilevel structure of the data in CEAs that use cluster trials and provides accurate cost-effectiveness estimates across the range of circumstances considered.

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