Skip to main navigation Skip to search Skip to main content

Monitoring change in spatial patterns of disease: Comparing univariate and multivariate cumulative sum approaches

  • SUNY Buffalo

Research output: Contribution to journalArticlepeer-review

81 Scopus citations

Abstract

Prospective disease surveillance has gained increasing attention, particularly in light of recent concern for quick detection of bioterrorist events. Monitoring of health events has the potential for the detection of such events, but the benefits of surveillance extend much more broadly to the quick detection of change in public health. In this paper, univariate and multivariate cumulative sum methods for disease surveillance are compared. Although the univariate method has been previously used in the context of health surveillance, the multivariate method has not. The univariate approach consists of simultaneously and independently monitoring the disease rate in each region; the multivariate approach accounts explicitly for any covariation between regions. The univariate approaches are limited by their lack of ability to account for the spatial autocorrelation of regional data; the multivariate methods are limited by the difficulty in accurately specifying the multiregional covariance structure. The methods are illustrated using both simulated data and county-level data on breast cancer in the northeastern United States. When the degree of spatial autocorrelation is low, the univariate method is generally better at detecting changes in rates that occur in a small number of regions; the multivariate is better when change occurs in a large number of regions.

Original languageEnglish
Pages (from-to)2195-2214
Number of pages20
JournalStatistics in Medicine
Volume23
Issue number14
DOIs
StatePublished - Jul 30 2004

Keywords

  • Diseases surveillance
  • Monitoring
  • Univariate and multivariate cumulative sums

Fingerprint

Dive into the research topics of 'Monitoring change in spatial patterns of disease: Comparing univariate and multivariate cumulative sum approaches'. Together they form a unique fingerprint.

Cite this