In this paper an asymptotic distribution is obtained for the maximal deviation between the kernel density estimator and the density when the data are subject to random left truncation and right censorship. Based on this result we propose a fully sequential procedure for constructing a fixed-width confidence band for the density on a finite interval and show that the procedure has the desired coverage probability asymptotically as the width of the band approaches zero.Truncated censored data Density estimation Maximal deviation Asymptotic distribution Confidence band Sequential estimation
AbstractThis paper focuses on the problem of the estimation of a distribution on an arbitrary comple...
AbstractIn this paper we consider the TJW product-limit estimatorFn(x) of an unknown distribution fu...
In some applications with astronomical and survival data, doubly truncated data are sometimes encoun...
In this paper an asymptotic distribution is obtained for the maximal deviation between the kernel de...
The problem of constructing a fixed width confidence band for the density of data observed subject t...
We propose a fully sequential procedure for constructing a fixed width confidence band for an unknow...
We propose a fully sequential procedure for constructing a fixed width confidence band for an unknow...
Censored data, Kaplan-Meier estimate, fixed-width confidence band, sequential estimation,
Let $f$ be a probability density and $C$ be an interval on which $f$ is bounded away from zero. By e...
Let $f$ be a probability density and $C$ be an interval on which $f$ is bounded away from zero. By e...
In this paper we investigate the asymptotic properties of two types of kernel estimators for the qua...
In this paper, we establish a new proof of uniform consistency of kernel estimator of density functi...
Uniform confidence bands for densities f via nonparametric kernel estimates were first constructed b...
Uniform confidence bands for densities f via nonparametric kernel estimates were first constructed b...
Several types of asymptotic confidence bands have been proposed in the literature when the data are ...
AbstractThis paper focuses on the problem of the estimation of a distribution on an arbitrary comple...
AbstractIn this paper we consider the TJW product-limit estimatorFn(x) of an unknown distribution fu...
In some applications with astronomical and survival data, doubly truncated data are sometimes encoun...
In this paper an asymptotic distribution is obtained for the maximal deviation between the kernel de...
The problem of constructing a fixed width confidence band for the density of data observed subject t...
We propose a fully sequential procedure for constructing a fixed width confidence band for an unknow...
We propose a fully sequential procedure for constructing a fixed width confidence band for an unknow...
Censored data, Kaplan-Meier estimate, fixed-width confidence band, sequential estimation,
Let $f$ be a probability density and $C$ be an interval on which $f$ is bounded away from zero. By e...
Let $f$ be a probability density and $C$ be an interval on which $f$ is bounded away from zero. By e...
In this paper we investigate the asymptotic properties of two types of kernel estimators for the qua...
In this paper, we establish a new proof of uniform consistency of kernel estimator of density functi...
Uniform confidence bands for densities f via nonparametric kernel estimates were first constructed b...
Uniform confidence bands for densities f via nonparametric kernel estimates were first constructed b...
Several types of asymptotic confidence bands have been proposed in the literature when the data are ...
AbstractThis paper focuses on the problem of the estimation of a distribution on an arbitrary comple...
AbstractIn this paper we consider the TJW product-limit estimatorFn(x) of an unknown distribution fu...
In some applications with astronomical and survival data, doubly truncated data are sometimes encoun...