Literature DB >> 28919663

Methods for scalar-on-function regression.

Philip T Reiss1,2, Jeff Goldsmith3, Han Lin Shang4, R Todd Ogden3,5.   

Abstract

Recent years have seen an explosion of activity in the field of functional data analysis (FDA), in which curves, spectra, images, etc. are considered as basic functional data units. A central problem in FDA is how to fit regression models with scalar responses and functional data points as predictors. We review some of the main approaches to this problem, categorizing the basic model types as linear, nonlinear and nonparametric. We discuss publicly available software packages, and illustrate some of the procedures by application to a functional magnetic resonance imaging dataset.

Entities:  

Keywords:  functional additive model; functional generalized linear model; functional linear model; functional polynomial regression; functional single-index model; nonparametric functional regression

Year:  2016        PMID: 28919663      PMCID: PMC5598560          DOI: 10.1111/insr.12163

Source DB:  PubMed          Journal:  Int Stat Rev        ISSN: 0306-7734            Impact factor:   2.217


  33 in total

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7.  Functional Generalized Additive Models.

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  12 in total

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6.  Penalized nonparametric scalar-on-function regression via principal coordinates.

Authors:  Philip T Reiss; David L Miller; Pei-Shien Wu; Wen-Yu Hua
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7.  Predicting plant disease epidemics from functionally represented weather series.

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8.  Scalar-on-function regression for predicting distal outcomes from intensively gathered longitudinal data: Interpretability for applied scientists.

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10.  Associations of actigraphic sleep and circadian rest/activity rhythms with cognition in the early phase of Alzheimer's disease.

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