Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation

Objective: Sensitivity analysis for random measurement error can be applied in the absence of validation data by means of regression calibration and simulation-extrapolation. These have not been compared for this purpose. Study design and setting: A simulation study was conducted comparing the perfo...

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Autores principales: Linda Nab, Rolf H.H. Groenwold
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Lenguaje:EN
Publicado: Elsevier 2021
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spelling oai:doaj.org-article:6f03e7afb3a244c2887462977df040fd2021-12-02T05:03:36ZSensitivity analysis for random measurement error using regression calibration and simulation-extrapolation2590-113310.1016/j.gloepi.2021.100067https://doaj.org/article/6f03e7afb3a244c2887462977df040fd2021-11-01T00:00:00Zhttp://www.sciencedirect.com/science/article/pii/S2590113321000213https://doaj.org/toc/2590-1133Objective: Sensitivity analysis for random measurement error can be applied in the absence of validation data by means of regression calibration and simulation-extrapolation. These have not been compared for this purpose. Study design and setting: A simulation study was conducted comparing the performance of regression calibration and simulation-extrapolation for linear and logistic regression. The performance of the two methods was evaluated in terms of bias, mean squared error (MSE) and confidence interval coverage, for various values of reliability of the error-prone measurement (0.05–0.91), sample size (125–4000), number of replicates (2−10), and R-squared (0.03–0.75). It was assumed that no validation data were available about the error-free measures, while correct information about the measurement error variance was available. Results: Regression calibration was unbiased while simulation-extrapolation was biased: median bias was 0.8% (interquartile range (IQR): −0.6;1.7%), and −19.0% (IQR: −46.4;−12.4%), respectively. A small gain in efficiency was observed for simulation-extrapolation (median MSE: 0.005, IQR: 0.004;0.006) versus regression calibration (median MSE: 0.006, IQR: 0.005;0.009). Confidence interval coverage was at the nominal level of 95% for regression calibration, and smaller than 95% for simulation-extrapolation (median coverage: 85%, IQR: 73;93%). The application of regression calibration and simulation-extrapolation for a sensitivity analysis was illustrated using an example of blood pressure and kidney function. Conclusion: Our results support the use of regression calibration over simulation-extrapolation for sensitivity analysis for random measurement error.Linda NabRolf H.H. GroenwoldElsevierarticleClassical measurement errorSensitivity analysisQuantitative bias analysisRegression calibrationSimulation-extrapolationInfectious and parasitic diseasesRC109-216ENGlobal Epidemiology, Vol 3, Iss , Pp 100067- (2021)
institution DOAJ
collection DOAJ
language EN
topic Classical measurement error
Sensitivity analysis
Quantitative bias analysis
Regression calibration
Simulation-extrapolation
Infectious and parasitic diseases
RC109-216
spellingShingle Classical measurement error
Sensitivity analysis
Quantitative bias analysis
Regression calibration
Simulation-extrapolation
Infectious and parasitic diseases
RC109-216
Linda Nab
Rolf H.H. Groenwold
Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
description Objective: Sensitivity analysis for random measurement error can be applied in the absence of validation data by means of regression calibration and simulation-extrapolation. These have not been compared for this purpose. Study design and setting: A simulation study was conducted comparing the performance of regression calibration and simulation-extrapolation for linear and logistic regression. The performance of the two methods was evaluated in terms of bias, mean squared error (MSE) and confidence interval coverage, for various values of reliability of the error-prone measurement (0.05–0.91), sample size (125–4000), number of replicates (2−10), and R-squared (0.03–0.75). It was assumed that no validation data were available about the error-free measures, while correct information about the measurement error variance was available. Results: Regression calibration was unbiased while simulation-extrapolation was biased: median bias was 0.8% (interquartile range (IQR): −0.6;1.7%), and −19.0% (IQR: −46.4;−12.4%), respectively. A small gain in efficiency was observed for simulation-extrapolation (median MSE: 0.005, IQR: 0.004;0.006) versus regression calibration (median MSE: 0.006, IQR: 0.005;0.009). Confidence interval coverage was at the nominal level of 95% for regression calibration, and smaller than 95% for simulation-extrapolation (median coverage: 85%, IQR: 73;93%). The application of regression calibration and simulation-extrapolation for a sensitivity analysis was illustrated using an example of blood pressure and kidney function. Conclusion: Our results support the use of regression calibration over simulation-extrapolation for sensitivity analysis for random measurement error.
format article
author Linda Nab
Rolf H.H. Groenwold
author_facet Linda Nab
Rolf H.H. Groenwold
author_sort Linda Nab
title Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
title_short Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
title_full Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
title_fullStr Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
title_full_unstemmed Sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
title_sort sensitivity analysis for random measurement error using regression calibration and simulation-extrapolation
publisher Elsevier
publishDate 2021
url https://doaj.org/article/6f03e7afb3a244c2887462977df040fd
work_keys_str_mv AT lindanab sensitivityanalysisforrandommeasurementerrorusingregressioncalibrationandsimulationextrapolation
AT rolfhhgroenwold sensitivityanalysisforrandommeasurementerrorusingregressioncalibrationandsimulationextrapolation
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