A general class of powerful and flexible modeling techniques,
spline smoothing has attracted a great deal of research attention
in recent years and has been widely used in many application areas,
from medicine to economics. Smoothing Splines: Methods and
Applications covers basic smoothing spline models, including
polynomial, periodic, spherical, thin-plate, L-, and partial
splines, as well as more advanced models, such as smoothing spline
ANOVA, extended and generalized smoothing spline ANOVA, vector
spline, nonparametric nonlinear regression, semiparametric
regression, and semiparametric mixed-effects models. It also
presents methods for model selection and inference. The book
provides unified frameworks for estimation, inference, and software
implementation by using the general forms of
nonparametric/semiparametric, linear/nonlinear, and fixed/mixed
smoothing spline models. The theory of reproducing kernel Hilbert
space (RKHS) is used to present various smoothing spline models in
a unified fashion. Although this approach can be technical and
difficult, the author makes the advanced smoothing spline
methodology based on RKHS accessible to practitioners and students.
He offers a gentle introduction to RKHS, keeps theory at a minimum
level, and explains how RKHS can be used to construct spline
models. Smoothing Splines offers a balanced mix of methodology,
computation, implementation, software, and applications. It uses R
to perform all data analyses and includes a host of real data
examples from astronomy, economics, medicine, and meteorology. The
codes for all examples, along with related developments, can be
found on the book's web page.
General
Is the information for this product incomplete, wrong or inappropriate?
Let us know about it.
Does this product have an incorrect or missing image?
Send us a new image.
Is this product missing categories?
Add more categories.
Review This Product
No reviews yet - be the first to create one!