Literature DB >> 10985238

Bayesian detection and modeling of spatial disease clustering.

R E Gangnon1, M K Clayton.   

Abstract

Many current statistical methods for disease clustering studies are based on a hypothesis testing paradigm. These methods typically do not produce useful estimates of disease rates or cluster risks. In this paper, we develop a Bayesian procedure for drawing inferences about specific models for spatial clustering. The proposed methodology incorporates ideas from image analysis, from Bayesian model averaging, and from model selection. With our approach, we obtain estimates for disease rates and allow for greater flexibility in both the type of clusters and the number of clusters that may be considered. We illustrate the proposed procedure through simulation studies and an analysis of the well-known New York leukemia data.

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Year:  2000        PMID: 10985238     DOI: 10.1111/j.0006-341x.2000.00922.x

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


  11 in total

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2.  Stepwise and stagewise approaches for spatial cluster detection.

Authors:  Jiale Xu; Ronald E Gangnon
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3.  Local multiplicity adjustments for spatial cluster detection.

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4.  Cluster detection of spatial regression coefficients.

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Journal:  Stat Med       Date:  2016-11-22       Impact factor: 2.373

5.  A Bayesian Method for Cluster Detection with Application to Brain and Breast Cancer in Puget Sound.

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6.  Quantifying the Spatial Inequality and Temporal Trends in Maternal Smoking Rates in Glasgow.

Authors:  Duncan Lee; Andrew Lawson
Journal:  Ann Appl Stat       Date:  2016-09-28       Impact factor: 2.083

7.  Oblique decision trees for spatial pattern detection: optimal algorithm and application to malaria risk.

Authors:  Jean Gaudart; Belco Poudiougou; Stéphane Ranque; Ogobara Doumbo
Journal:  BMC Med Res Methodol       Date:  2005-07-18       Impact factor: 4.615

8.  Geographic variations of multiple sclerosis prevalence in France: The latitude gradient is not uniform depending on the socioeconomic status of the studied population.

Authors:  Philippe Ha-Vinh; Stève Nauleau; Marine Clementz; Pierre Régnard; Laurent Sauze; Henri Clavaud
Journal:  Mult Scler J Exp Transl Clin       Date:  2016-02-11

Review 9.  Mathematical modeling of infectious disease dynamics.

Authors:  Constantinos I Siettos; Lucia Russo
Journal:  Virulence       Date:  2013-04-03       Impact factor: 5.882

10.  Bayesian versus frequentist statistical inference for investigating a one-off cancer cluster reported to a health department.

Authors:  Michael D Coory; Rachael A Wills; Adrian G Barnett
Journal:  BMC Med Res Methodol       Date:  2009-05-11       Impact factor: 4.615

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