Literature DB >> 19508235

Covariate adjustment and ranking methods to identify regions with high and low mortality rates.

Huilin Li1, Barry I Graubard, Mitchell H Gail.   

Abstract

Identifying regions with the highest and lowest mortality rates and producing the corresponding color-coded maps help epidemiologists identify promising areas for analytic etiological studies. Based on a two-stage Poisson-Gamma model with covariates, we use information on known risk factors, such as smoking prevalence, to adjust mortality rates and reveal residual variation in relative risks that may reflect previously masked etiological associations. In addition to covariate adjustment, we study rankings based on standardized mortality ratios (SMRs), empirical Bayes (EB) estimates, and a posterior percentile ranking (PPR) method and indicate circumstances that warrant the more complex procedures in order to obtain a high probability of correctly classifying the regions with the upper 100gamma% and lower 100gamma% of relative risks for gamma= 0.05, 0.1, and 0.2. We also give analytic approximations to the probabilities of correctly classifying regions in the upper 100gamma% of relative risks for these three ranking methods. Using data on mortality from heart disease, we found that adjustment for smoking prevalence has an important impact on which regions are classified as high and low risk. With such a common disease, all three ranking methods performed comparably. However, for diseases with smaller event counts, such as cancers, and wide variation in event counts among regions, EB and PPR methods outperform ranking based on SMRs.

Entities:  

Mesh:

Year:  2009        PMID: 19508235      PMCID: PMC2889169          DOI: 10.1111/j.1541-0420.2009.01284.x

Source DB:  PubMed          Journal:  Biometrics        ISSN: 0006-341X            Impact factor:   2.571


  4 in total

1.  Triple-goal estimates for disease mapping.

Authors:  W Shen; T A Louis
Journal:  Stat Med       Date:  2000 Sep 15-30       Impact factor: 2.373

2.  Using a mixed effects model to estimate geographic variation in cancer rates.

Authors:  G A Pennello; S S Devesa; M H Gail
Journal:  Biometrics       Date:  1999-09       Impact factor: 2.571

3.  Loss Function Based Ranking in Two-Stage, Hierarchical Models.

Authors:  Rongheng Lin; Thomas A Louis; Susan M Paddock; Greg Ridgeway
Journal:  Bayesian Anal       Date:  2006-01-01       Impact factor: 3.728

4.  Empirical Bayes estimates of age-standardized relative risks for use in disease mapping.

Authors:  D Clayton; J Kaldor
Journal:  Biometrics       Date:  1987-09       Impact factor: 2.571

  4 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.