2007
DOI: 10.1016/j.csda.2006.12.045
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Asymptotic variance estimation for the misclassification SIMEX

Abstract: Most epidemiological studies suffer from misclassification in the response and/or the covariates. Since ignoring misclassification induces bias on the parameter estimates, correction for such errors is important. For measurement error, the continuous analog to misclassification, a general approach for bias correction is the SIMEX (simulation extrapolation) originally suggested by Cook and Stefanski (1994). This approach has been recently extended to regression models with a possibly misclassified categorical r… Show more

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Cited by 25 publications
(34 citation statements)
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“…Three variance estimation methods have been proposed: jackknife, asymptotic andbootstrap (Kuchenhoff et al, 2007; Kuchenhoff et al, 2006). The SIMEX methods rely on simulation andextrapolation functions, based on a premise that the effect of ME on an estimator can be determinedexperimentally via simulation.…”
Section: Data Settings and Statistical Methods: A Reviewmentioning
confidence: 99%
“…Three variance estimation methods have been proposed: jackknife, asymptotic andbootstrap (Kuchenhoff et al, 2007; Kuchenhoff et al, 2006). The SIMEX methods rely on simulation andextrapolation functions, based on a premise that the effect of ME on an estimator can be determinedexperimentally via simulation.…”
Section: Data Settings and Statistical Methods: A Reviewmentioning
confidence: 99%
“…An asymptotic estimate of the variance trueβ^1,SIMEX has been derived by [18]. The simex R package [20, 21] additionally implements a jackknife variance estimate based on the work of Cook and Stefanski [17].…”
Section: Statistical Modelmentioning
confidence: 99%
“…They further illustrated their methods using data from a longitudinal study of caries experience, in which the binary assessment of caries was subject to measurement error. Subsequent work derived an estimate of the asymptotic variance of the bias-corrected coefficient [18] and provided an R [19] package [20, 21] that implements SIMEX and MC-SIMEX for a number of common statistical models.…”
Section: Introductionmentioning
confidence: 99%
“…Second, the estimates are extrapolated backwards to the point where no measurement error existed (extrapolation step). The method can deal with continuous variables measured with random normal error (the original SIMEX procedure; Carroll, Küchenhoff, Lombard, & Stefanski, 1996;Cook & Stefanski, 1994) and with discrete variables measured with misclassification (the MCSIMEX procedure; Küchenhoff, Lederer, & Lesaffre, 2007;Küchenhoff, Mwalili, & Lesaffre, 2006). Similar to matrix correction and errors-in-variables-models, information about the measurement error must be provided.…”
Section: (Misclassification) Simulation Extrapolation ([Mc]simex)mentioning
confidence: 99%