2012
DOI: 10.18637/jss.v051.i04
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Statistical Computing in Functional Data Analysis: TheRPackagefda.usc

Abstract: This paper is devoted to the R package fda.usc which includes some utilities for functional data analysis. This package carries out exploratory and descriptive analysis of functional data analyzing its most important features such as depth measurements or functional outliers detection, among others. The R package fda.usc also includes functions to compute functional regression models, with a scalar response and a functional explanatory data via non-parametric functional regression, basis representation or func… Show more

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Cited by 297 publications
(165 citation statements)
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“…The functional models (Models 5, 6 and 7) were estimated with OLS and implemented in the R-package fda.usc [11] with 21 basis. First, models were fitted to the entire data set to evaluate goodness-of-fit to the training data and were then implemented through the cross-validation described in the next section.…”
Section: Methodsmentioning
confidence: 99%
“…The functional models (Models 5, 6 and 7) were estimated with OLS and implemented in the R-package fda.usc [11] with 21 basis. First, models were fitted to the entire data set to evaluate goodness-of-fit to the training data and were then implemented through the cross-validation described in the next section.…”
Section: Methodsmentioning
confidence: 99%
“…All the algorithms for computations and analyses were implemented in R statistical programming language [25] using the R packages MASS and fda.usc [26].…”
Section: Functional Pca and Functional Pls Regressionmentioning
confidence: 99%
“…The parameter β is in the infinitely dimensional space of ℓ 2 functions (the Hilbert space of all square integral functions over a particular interval) [19].…”
Section: Functional Regression Modelmentioning
confidence: 99%
“…When a function belongs to ℓ 2 space, it can be represented by a basis of known functions { } k k φ ∈» [19]. B-spline is one such basis representation used to calculate the functional regression between a functional predictor (spectral reflectance) X(t) and the scalar response.…”
Section: Smoothing By Basis Representationmentioning
confidence: 99%