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Activity Number: 685
Type: Contributed
Date/Time: Thursday, August 13, 2015 : 10:30 AM to 12:20 PM
Sponsor: Section on Bayesian Statistical Science
Abstract #317120
Title: Bayesian Functional Data Fitting with a Transformed B-Spline Basis
Author(s): Songqiao Huang* and David Hitchcock
Companies: University of South Carolina and University of South Carolina
Keywords: Bayesian ; B-splines ; Functional Data ; Smoothing ; Warping
Abstract:

Data fitting is of great significance in functional data analysis, since the fitting results directly affect any potential statistical analysis that follows. Among many currently popular basis systems, the system of B-spline functions is frequently used to fit non-periodic data. In this paper, an alternative Bayesian method is proposed to use transformed basis functions obtained via a domain-warping process based on the existing B-spline functions to achieve better fit of functional data, compared with the fit via ordinary B-splines. The Gibbs sampling method augmented by the Metropolis-Hastings algorithm is employed. Based on a simulation study, the fit of simulated functional data using our approach is better than the fit based on an equivalent number of B-spline functions, especially when the data is non-homogeneous in nature.


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