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Abstract Details

Activity Number: 166
Type: Topic Contributed
Date/Time: Monday, July 30, 2012 : 10:30 AM to 12:20 PM
Sponsor: Section on Statistics and the Environment
Abstract - #305305
Title: Data-Dependent Basis Vectors for Dimension-Reduced Modeling of Two Space-Time Processes
Author(s): Jenny Brynjarsdottir*+ and L. Mark Berliner
Companies: SAMSI and The Ohio State University
Address: 11101 Drew Hill Lane, Chapel Hill, NC, 27514, United States
Keywords:
Abstract:

Dimension reduced approaches to spatio-temporal modeling usually involve modeling the spatial structure in terms of a low number of specified basis functions. The temporal evolution of the space-time process is then modeled through the amplitudes of the basis functions. A common choice of basis are data-dependent basis vectors such as Empirical Orthogonal Functions. We introduce ways to extend these ideas to modeling of two spatio-temporal processes where the primary goal is to predict one process from the other, using Maximum Covariance Patterns. We incorporate these basis vectors in a Bayesian hierarchical and dimension reduced model and apply these methods to downscaling of temperatures over the Antarctic.


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