Sophisticated computer programs known as geographic information systems (GISs) have revolutionized the analysis of spatially referenced datasets, through their ability to """"""""layer"""""""" multiple data sources over a common study area. However, methods for statistical inference on these complex and often spatially and temporally misaligned datasets are only now beginning to develop. In this proposal we develop spatial statistical methodology in seven specific aim areas related to cancer control and epidemiology. First, we consider hierarchical models for cancer control, developing both univariate and multivariate models for analyzing cancer mortality, incidence, staging, and screening data. Second, we propose common spatial factor models for explaining correlations among cancer mortality or incidence rates at different locations. Third, we develop enhanced spatial lattice models for exploring the relationship between various community factors (e.g. smoking levels, education, poverty, health care access, etc.) and cancer-related behaviors (e.g. frequency of breast exam). Fourth, we propose flexible spatial process models for modeling multivariate carcinogen data, using coregionalization. Fifth, we generalize the notion of the spatial CDF to covariate-weighted, conditional, and fully bivariate versions, and propose its use in analyzing possibly multivariate cancer-related exposures. Sixth, we develop spatial cure rate models, and suggest their application to spatially associated smoking quit rate data. Seventh, we propose spatial directional gradient methods that enable identification of and inference for spatial rates of change in carcinogen surfaces. We provide several cancer-related examples to illustrate the methods we propose, as well as an outline of our vision for linking the Markov chain Monte Carlo computing our methods require with existing GIS mapping and database tools.

Agency
National Institute of Health (NIH)
Institute
National Cancer Institute (NCI)
Type
Research Project (R01)
Project #
5R01CA095955-04
Application #
7097374
Study Section
Special Emphasis Panel (ZRG1-SNEM-4 (02))
Program Officer
Feuer, Eric J
Project Start
2003-08-01
Project End
2008-07-31
Budget Start
2006-08-01
Budget End
2008-07-31
Support Year
4
Fiscal Year
2006
Total Cost
$267,210
Indirect Cost
Name
University of Minnesota Twin Cities
Department
Biostatistics & Other Math Sci
Type
Schools of Public Health
DUNS #
555917996
City
Minneapolis
State
MN
Country
United States
Zip Code
55455
Carlin, Bradley P; Zhong, Wei; Koopmeiners, Joseph S (2013) Discussion of 'small-sample behavior of novel phase I cancer trial designs' by Assaf P Oron and Peter D Hoff. Clin Trials 10:81-5; discussion 88-92
Renfro, Lindsay A; Carlin, Bradley P; Sargent, Daniel J (2012) Bayesian adaptive trial design for a newly validated surrogate endpoint. Biometrics 68:258-67
Hobbs, Brian P; Sargent, Daniel J; Carlin, Bradley P (2012) Commensurate Priors for Incorporating Historical Information in Clinical Trials Using General and Generalized Linear Models. Bayesian Anal 7:639-674
Zhong, Wei; Koopmeiners, Joseph S; Carlin, Bradley P (2012) A trivariate continual reassessment method for phase I/II trials of toxicity, efficacy, and surrogate efficacy. Stat Med 31:3885-95
Hanson, Timothy E; Monteiro, João V D; Jara, Alejandro (2011) The Polya Tree Sampler: Towards Efficient and Automatic Independent Metropolis-Hastings Proposals. J Comput Graph Stat 20:41-62
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Li, Pei; Banerjee, Sudipto; McBean, Alexander M (2011) Mining Boundary Effects in Areally Referenced Spatial Data Using the Bayesian Information Criterion. Geoinformatica 15:435-454
Hanson, Timothy E; Jara, Alejandro; Zhao, Luping (2011) A Bayesian Semiparametric Temporally-Stratified Proportional Hazards Model with Spatial Frailties. Bayesian Anal 6:1-48
MacLehose, Richard F; Oakes, J Michael; Carlin, Bradley P (2011) Turning the Bayesian crank. Epidemiology 22:365-7
Gu, Yu; Sinha, Debajyoti; Banerjee, Sudipto (2011) Analysis of cure rate survival data under proportional odds model. Lifetime Data Anal 17:123-34

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