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Spatial regression with covariate measurement error: A semiparametric approach

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  • Md Hamidul Huque
  • Howard D. Bondell
  • Raymond J. Carroll
  • Louise M. Ryan

Abstract

type="main" xml:lang="en"> Spatial data have become increasingly common in epidemiology and public health research thanks to advances in GIS (Geographic Information Systems) technology. In health research, for example, it is common for epidemiologists to incorporate geographically indexed data into their studies. In practice, however, the spatially defined covariates are often measured with error. Naive estimators of regression coefficients are attenuated if measurement error is ignored. Moreover, the classical measurement error theory is inapplicable in the context of spatial modeling because of the presence of spatial correlation among the observations. We propose a semiparametric regression approach to obtain bias-corrected estimates of regression parameters and derive their large sample properties. We evaluate the performance of the proposed method through simulation studies and illustrate using data on Ischemic Heart Disease (IHD). Both simulation and practical application demonstrate that the proposed method can be effective in practice.

Suggested Citation

  • Md Hamidul Huque & Howard D. Bondell & Raymond J. Carroll & Louise M. Ryan, 2016. "Spatial regression with covariate measurement error: A semiparametric approach," Biometrics, The International Biometric Society, vol. 72(3), pages 678-686, September.
  • Handle: RePEc:bla:biomet:v:72:y:2016:i:3:p:678-686
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    Cited by:

    1. Xu Ning & Francis K. C. Hui & Alan H. Welsh, 2023. "A double fixed rank kriging approach to spatial regression models with covariate measurement error," Environmetrics, John Wiley & Sons, Ltd., vol. 34(1), February.
    2. Vahid Tadayon & Abdolrahman Rasekh, 2019. "Non-Gaussian Covariate-Dependent Spatial Measurement Error Model for Analyzing Big Spatial Data," Journal of Agricultural, Biological and Environmental Statistics, Springer;The International Biometric Society;American Statistical Association, vol. 24(1), pages 49-72, March.

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