kdevine
The kdevine package is no longer actively developed. Consider using
- the kde1d package for marginal
estimation,
- the functions
vine()
andvinecop()
from thervinecopulib package as replacements for
kdevine()
andkdevinecop()
.
This package implements a vine copula based kernel density estimator. The estimator does not suffer from the curse of dimensionality and is therefore well suited for high-dimensional applications (see, Nagler and Czado, 2016). The package is built on top of the copula density estimators in kdecopula and let’s you choose from all its implemented methods. The package can handle discrete and categorical data via continuous convolution.
How to install
You can install:
- the stable release on CRAN:
install.packages("kdevine")
Functionality
A detailed description of of all functions and options can be found in the API documentaion. In short, the package provides the following functionality:
Class
kdevine
and its methods:kdevine()
: Multivariate kernel density estimation based on vine copulas. Implements the estimator of (see, Nagler and Czado, 2016).dkdevine()
,rkdevine()
: Density and simulation functions.
Class
kdevinecop
and its methods:kdevinecop()
: Kernel estimator for the vine copula density (see, Nagler and Czado, 2016).dkdevinecop()
,rkdevinecop()
: Density and simulation functions.contour.kdevinecop()
: Matrix of contour plots of all pair-copulas.
Class
kde1d
and its methods:kde1d()
: Univariate kernel density estimation for bounded and unbounded support.dke1d()
,pkde1d()
,rkde1d()
: Density, cdf, and simulation functions.plot.kde1d()
,lines.kde1d()
: Plots the estimated density.
References
Nagler, T., Czado, C. (2016)
Evading the curse of dimensionality in nonparametric density estimation
with simplified vine copulas
Journal of Multivariate Analysis 151, 69-89
[preprint]
Nagler, T., Schellhase, C. and Czado, C. (2017)
Nonparametric estimation of simplified vine copula models: comparison of
methods
Dependence Modeling, 5:99-120
[preprint]
Nagler, T. (2018)
A generic approach to nonparametric function estimation with mixed
data
Statistics & Probability Letters, 137:326–330
[preprint]