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Discrimination performance in illness-death models with interval-censored disease data. [PDF]
Spreafico M +3 more
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GACV for quantile smoothing splines
Computational Statistics and Data Analysis, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ming Yuan
exaly +3 more sources
Smoothing, splines and smoothing splines; Their application in geomagnetism
Journal of Computational Physics, 1988This paper is concerned with the application of spline smoothing in nonparametric regression on geomagnetic data. Some properties of well- known cubic smoothing splines and cubic least squares splines are discussed. It is asserted that in many important cases using smoothing splines is too expensive and least squares splines cannot model the data ...
Constable, C. G., Parker, R. L.
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Computational Statistics, 2005
SiZerSS is a shortening for ``Significant Zero crossing of derivatives for smoothing splines''. This is a 2D graphical display at which for a smoothing spline \(\hat f_\lambda(x)\) (\(\lambda\in[\lambda_{\min},\lambda_{\max}]\) being a smoothing parameter) a point with coordinates \((\lambda,x)\) is marked by its colour if \((\partial/\partial x ...
Marron, J.S., Zhang, J.-T.
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SiZerSS is a shortening for ``Significant Zero crossing of derivatives for smoothing splines''. This is a 2D graphical display at which for a smoothing spline \(\hat f_\lambda(x)\) (\(\lambda\in[\lambda_{\min},\lambda_{\max}]\) being a smoothing parameter) a point with coordinates \((\lambda,x)\) is marked by its colour if \((\partial/\partial x ...
Marron, J.S., Zhang, J.-T.
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Automatica, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hiroyuki Kano +4 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hiroyuki Kano +4 more
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Spline Interpolation and Smoothing on Hyperspheres
SIAM Journal on Scientific Computing, 1994The authors generalize a result of \textit{G. Wahba} [SIAM J. Sci. Stat. Comput. 2, 5-16 (1981; Zbl 0537.65008)] concerning spline interpolation and smoothing on the two-dimensional sphere. Their generalizations are threefold. Firstly, Wahba's results are extended to arbitrary dimensional hyperspheres.
H. J. Taijeron +2 more
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