2001
DOI: 10.2172/814603
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Dose Estimation from Daily and Weekly Dosimetry Data

Abstract: Statistical analyses of data from epidemiologic studies of workers exposed to radiation have been based on recorded annual radiation doses (yearly dose of record). It is usually assumed that the dose values are known exactly, although it is generally recognized that the data contain uncertainty due to measurement error and bias. In our previous work with weekly data, a probability distribution was used to describe an individual's dose during a specific period of time and statistical methods were developed for … Show more

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Cited by 2 publications
(2 citation statements)
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“…Stevens et al (1992) describe a study of thyroid disease in relation to fallout from the Nevada test site (NTS). Similar statistical issues arise in the Hanford Thyroid Disease Study (Davis et al, 1998) and the Oak Ridge Radiation Study (Ostrouchov, Frome, and Kerr, 1998). In the Nevada study, 2473 individuals who were exposed to radiation as children were examined for thyroid disease.…”
Section: Introductionmentioning
confidence: 88%
“…Stevens et al (1992) describe a study of thyroid disease in relation to fallout from the Nevada test site (NTS). Similar statistical issues arise in the Hanford Thyroid Disease Study (Davis et al, 1998) and the Oak Ridge Radiation Study (Ostrouchov, Frome, and Kerr, 1998). In the Nevada study, 2473 individuals who were exposed to radiation as children were examined for thyroid disease.…”
Section: Introductionmentioning
confidence: 88%
“…However, it is of much broader applicability to problems in biology, physics, or social science in which individual true exposures are modeled as a possibly complex function of mismeasured variables, covariates, and random effects. For example, as detailed in Supplementary Material Appendix S.1, in radiation research (Reeves et al, 1998;Ostrouchov et al, 2000;Davis et al, 2002;Mallick et al, 2002), it is thought that calculated doses contain a mixture of Berkson errors (from physical transport systems modeling) and classical error (from measuring factors such a milk). If one knows the mixture percentage, the model in Reeves et al (1998) and Mallick et al (2002) is a special case of (1).…”
Section: Introductionmentioning
confidence: 99%