JSM 2004 - Toronto

Abstract #300617

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Activity Number: 179
Type: Topic Contributed
Date/Time: Tuesday, August 10, 2004 : 8:30 AM to 10:20 AM
Sponsor: Section on Bayesian Statistical Science
Abstract - #300617
Title: Hierarchical Spatial Modeling for Estimation of Population Size
Author(s): Jarrett J. Barber*+ and Alan E. Gelfand
Companies: Duke University and Duke University
Address: Campus Box 90251, Durham, NC, 27705-0251,
Keywords: coregionalization ; generalized linear model ; hierarchical model ; log-linear model ; model-based geostatistics ; multivariate spatial random effects
Abstract:

Estimation of population size has traditionally been viewed from a finite population sampling perspective. Typically, the objective is to obtain an estimate of the total population count of individuals within some region. Often, some stratification scheme is used to estimate counts on subregions, whereby the total count is obtained by aggregation with weights proportional to the areas of the subregions. We offer an alternative to the finite population sampling approach for estimating population size. The method does not require that the subregions on which counts are available form a complete partition of the region of interest. In fact, we envision counts coming from areal units which are small relative to the entire study region and that the total area sampled is a very small proportion of the total study area. In extrapolating to the entire region, we might benefit from assuming there is spatial structure to the counts. We implement this by modeling the intensity surface as a realization from a spatially correlated random process. In the case of multiple population or species counts, we use the linear model of coregionalization to specify a multivariate process.


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