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Asymptotic properties of Dirichlet kernel density estimators
We study theoretically, for the first time, the Dirichlet kernel estimator introduced by Aitchison
and Lauder (1985) for the estimation of multivariate densities supported on the d …
and Lauder (1985) for the estimation of multivariate densities supported on the d …
Generalised gamma kernel density estimation for nonnegative data and its bias reduction
G Igarashi, Y Kakizawa - Journal of Nonparametric Statistics, 2018 - Taylor & Francis
We consider density estimation for nonnegative data using generalised gamma density.
What is being emphasised here is that a negative exponent is allowed. We show that, for …
What is being emphasised here is that a negative exponent is allowed. We show that, for …
Large sample results for varying kernel regression estimates
HL Koul, W Song - Journal of Nonparametric Statistics, 2013 - Taylor & Francis
The varying kernel density estimates are particularly designed for positive random variables.
Unlike the commonly used symmetric kernel density estimates, the varying kernel density …
Unlike the commonly used symmetric kernel density estimates, the varying kernel density …
Multivariate elliptical-based Birnbaum–Saunders kernel density estimation for nonnegative data
Y Kakizawa - Journal of Multivariate Analysis, 2022 - Elsevier
Abstract The Birnbaum–Saunders distribution has been generalized in various ways, for
parametric or nonparametric statistical inference. In this paper, as a remedy for the boundary …
parametric or nonparametric statistical inference. In this paper, as a remedy for the boundary …
Generalised kernel smoothing for non-negative stationary ergodic processes
In this paper, we consider a generalised kernel smoothing estimator of the regression
function with non-negative support, using gamma probability densities as kernels, which are …
function with non-negative support, using gamma probability densities as kernels, which are …
Multivariate non-central Birnbaum–Saunders kernel density estimator for nonnegative data
Y Kakizawa - Journal of Statistical Planning and Inference, 2020 - Elsevier
A multivariate Birnbaum–Saunders distribution is introduced to consider a new
nonparametric multivariate density estimation for nonnegative data. By construction, the …
nonparametric multivariate density estimation for nonnegative data. By construction, the …
Asymptotic properties of asymmetric kernel estimators for non-negative and censored data
S Ghettab, Z Guessoum - Communications in Statistics-Theory and …, 2022 - Taylor & Francis
Let {X i, i≥ 1} be a sequence of independent and identically distributed random variables
with distribution function F and probability density function f. We propose new type of kernel …
with distribution function F and probability density function f. We propose new type of kernel …
[PDF][PDF] Density estimation using Dirichlet kernels
F Ouimet - arxiv preprint arxiv:2002.06956, 2020 - authors.library.caltech.edu
In this paper, we introduce Dirichlet kernels for the estimation of multivariate densities
supported on the d-dimensional simplex. These kernels generalize the beta kernels from …
supported on the d-dimensional simplex. These kernels generalize the beta kernels from …
On Nonparametric Density Estimation for Circular Data: An Overview
YP Chaubey - Directional Statistics for Innovative Applications: A …, 2022 - Springer
This paper provides a short review of modern smoothing methods for density and
distribution functions dealing with circular data. We highlight the usefulness of circular …
distribution functions dealing with circular data. We highlight the usefulness of circular …
An asymmetric kernel estimator of density function for stationary associated sequences
YP Chaubey, I Dewan, J Li - Communications in Statistics …, 2012 - Taylor & Francis
Here, we apply the smoothing technique proposed by Chaubey et al. for the empirical
survival function studied in Bagai and Prakasa Rao for a sequence of stationary non …
survival function studied in Bagai and Prakasa Rao for a sequence of stationary non …