1999
DOI: 10.1002/(sici)1097-0258(19990330)18:6<681::aid-sim71>3.3.co;2-i
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Multiple imputation of missing blood pressure covariates in survival analysis

Abstract: This paper studies a non-response problem in survival analysis where the occurrence of missing data in the risk factor is related to mortality. In a study to determine the influence of blood pressure on survival in the very old (85# years), blood pressure measurements are missing in about 12)5 per cent of the sample. The available data suggest that the process that created the missing data depends jointly on survival and the unknown blood pressure, thereby distorting the relation of interest. Multiple imputati… Show more

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Cited by 440 publications
(518 citation statements)
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“…The number of infants available for oxygen supply (n = 7676), phototherapy (n = 6654), parenteral nutrition (n = 6704) and venous access (n = 7209) was smaller compared with the other variables (n = 10 470 to n = 10 830). We used the Multivariate Imputation by Chained Equation method on all variables to deal with these missing data (25). In total, five predictions were conducted and afterwards pooled to produce estimates and confidence intervals that incorporate missing‐data uncertainty.…”
Section: Methodsmentioning
confidence: 99%
“…The number of infants available for oxygen supply (n = 7676), phototherapy (n = 6654), parenteral nutrition (n = 6704) and venous access (n = 7209) was smaller compared with the other variables (n = 10 470 to n = 10 830). We used the Multivariate Imputation by Chained Equation method on all variables to deal with these missing data (25). In total, five predictions were conducted and afterwards pooled to produce estimates and confidence intervals that incorporate missing‐data uncertainty.…”
Section: Methodsmentioning
confidence: 99%
“…White and Royston derived an approximate conditional distribution for proportional hazards survival data that reduced to a regression model of X ( p ) with predictors X(p),δ,andĤ0(Y), where Ĥ0(Y) is the estimated cumulative baseline hazard function . One adaptation of this would be to using log(Y) in place of Ĥ0(Y). Another adaptation would be to use a regression model for X ( p ) with predictors X (− p ) , δ f 1 ( Y ),and (1 − δ ) f 2 ( Y ), where f 1 ( Y ) and f 2 ( Y ) are functions of Y specified using splines or step functions.…”
Section: Introductionmentioning
confidence: 99%
“…Each of these sets of values ‘fill-in’ the missing values (assuming MAR) and create multiple ‘complete’ datasets, so called ‘multiply’ datasets. Simulation studies have shown that as few as 3 ‘multiply’ datasets are adequate for a dataset with 20 % missing values [14]. Other studies have shown that 5–10 ‘multiply’ datasets are usually optimum depending on the proportion missing [7].…”
Section: Methodsmentioning
confidence: 99%