title: Individual level covariate adjusted conditional autoregressive (indiCAR) model for disease mapping.
abstract: Mapping disease rates over a region provides a visual illustration of underlying geographical variation of the disease and can be useful to generate new hypotheses on the disease aetiology. However, methods to fit the popular and widely used conditional autoregressive (CAR) models for disease mapping are not feasible in many applications due to memory constraints, particularly when the sample size is large. We propose a new algorithm to fit a CAR model that can accommodate both individual and group level covariates while adjusting for spatial correlation in the disease rates, termed indiCAR. Our method scales well and works in very large datasets where other methods fail.
  
  
  
  We evaluate the performance of the indiCAR method through simulation studies. Our simulation results indicate that the indiCAR provides reliable estimates of all the regression and random effect parameters. We also apply indiCAR to the analysis of data on neutropenia admissions in New South Wales (NSW), Australia. Our analyses reveal that lower rates of neutropenia admissions are significantly associated with individual level predictors including higher age, male gender, residence in an outer regional area and a group level predictor of social disadvantage, the socio-economic index for areas. A large value for the spatial dependence parameter is estimated after adjusting for individual and area level covariates. This suggests the presence of important variation in the management of cancer patients across NSW.
  
  
  
  Incorporating individual covariate data in disease mapping studies improves the estimation of fixed and random effect parameters by utilizing information from multiple sources. Health registries routinely collect individual and area level information and thus could benefit by using indiCAR for mapping disease rates. Moreover, the natural applicability of indiCAR in a distributed computing framework enhances its application in the Big Data domain with a large number of individual/group level covariates. CI NSW Study Reference Number: 2012/07/410. Dated: July 2012.
authors.affiliation: School of Mathematical and Physical Sciences, University of Technology Sydney, 15 Broadway, Ultimo, NSW, 2007, Australia. hamidul_b7@yahoo.com.|Australian Research Council Centre of Excellence for Mathematical and Statistical Frontiers, ​Parkville, VIC, 3010, Australia. hamidul_b7@yahoo.com.
authors.forename: Md Hamidul
authors.identifier: 0000-0002-5605-3801
authors.initials: MH
authors.lastname: Huque
authors.affiliation: School of Mathematical and Physical Sciences, University of Technology Sydney, 15 Broadway, Ultimo, NSW, 2007, Australia.|Australian Research Council Centre of Excellence for Mathematical and Statistical Frontiers, ​Parkville, VIC, 3010, Australia.
authors.forename: Craig
authors.initials: C
authors.lastname: Anderson
authors.affiliation: Cancer Institute NSW, 8 Central Avenue, Eveleigh, NSW, 2015, Australia.
authors.forename: Richard
authors.initials: R
authors.lastname: Walton
authors.affiliation: School of Mathematical and Physical Sciences, University of Technology Sydney, 15 Broadway, Ultimo, NSW, 2007, Australia.|Australian Research Council Centre of Excellence for Mathematical and Statistical Frontiers, ​Parkville, VIC, 3010, Australia.
authors.forename: Louise
authors.initials: L
authors.lastname: Ryan
mesh_terms: D000328:Adult; D017677:Age Distribution; D000368:Aged; D000369:Aged, 80 and over; D015897:Comorbidity; D003198:Computer Simulation; D005260:Female; D062305:Geographic Mapping; D006760:Hospitalization / Q000706:statistics & numerical data*; D006801:Humans; D008297:Male; D008875:Middle Aged; D015233:Models, Statistical; D009503:Neutropenia / Q000453:epidemiology*; D009517:New South Wales / Q000453:epidemiology; D012042:Registries; D017678:Sex Distribution; D012959:Socioeconomic Factors; D062206:Spatial Analysis
keywords: Covariate adjustment; Disease mapping; Geographical variation; Neutropenia; Spatial model