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Activity Number: 506
Type: Topic Contributed
Date/Time: Wednesday, August 5, 2009 : 2:00 PM to 3:50 PM
Sponsor: Section on Bayesian Statistical Science
Abstract - #303825
Title: Advantageous Change of Support in Inverse Implementations of Statistical Differential Equation Models
Author(s): Mevin B. Hooten*+ and Marti B. Garlick and James B. Powell
Companies: Utah State University and Utah State University and Utah State University
Address: 3900 Old Main Hill, Logan, UT, 84322,
Keywords: Approximation ; Averaging ; Hierarchical Bayesian Model ; Multi-scale analysis ; Partial Differential Equation ; Spatio-Temporal Model
Abstract:

Statistical models using partial di?erential equations (PDEs) to describe dynamically evolving natural systems are appearing in the scienti?c literature with some regularity in recent years. Often such studies seek to characterize the dynamics of temporal or spatio-temporal phenomena such as invasive species, consumer-resource interactions, community evolution, and resource selection. Speci?cally, in the spatial setting, data are often available at varying spatial and temporal scales. Additionally, the necessary numerical integration of a PDE may be computationally infeasible over the spatial support of interest. We present an approach to impose advantageous changes of support in statistical implementations of PDE models and demonstrate its utility through simulation.


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