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Abstract
Management of birds often requires analysis of collections of estimates. We describe a hierarchical modeling approach to the analysis of these data, in which parameters associated with the individual species estimates are treated as random variables, and probability statements are made about the species parameters conditioned on the data. A Markov-Chain Monte Carlo (MCMC) procedure is used to fit the hierarchical model. This approach is computer intensive, and is based upon simulation. MCMC allows for estimation both of parameters and of derived statistics. To illustrate the application of this method, we use the case in which we are interested in attributes of a collection of estimates of population change. Using data for 28 species of grassland-breeding birds from the North American Breeding Bird Survey, we estimate the number of species with increasing populations, provide precision-adjusted rankings of species trends, and describe a measure of population stability as the probability that the trend for a species is within a certain interval. Hierarchical models can be applied to a variety of bird survey applications, and we are investigating their use in estimation of population change from survey data.
| Publication type | Article |
|---|---|
| Publication Subtype | Journal Article |
| Title | Hierarchical models and the analysis of bird survey information |
| Series title | Ornis Hungarica |
| Volume | 12-13 |
| Issue | 1-2 |
| Year Published | 2003 |
| Language | English |
| Contributing office(s) | Patuxent Wildlife Research Center |
| Description | 217-222 |
| Larger Work Type | Article |
| Larger Work Subtype | Journal Article |
| Larger Work Title | Ornis Hungarica |
| First page | 217 |
| Last page | 222 |
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