We construct minimum variance unbiased estimators of von Mises functionals in estimation problems where no complete sufficient [sigma]-algebra exists. The construction method is instead based on the higher order tangent structure of the underlying class of distributions. We discuss especially some curved and some noncurved nonparametric examples in the iid case and estimation in nonparametric Markov chain models.k-tangent vector unbiased estimation symmetry model Markov chain
Let Y=Xβ + e be a Gauss-Markoff linear model such that E(e)=0 and D(e), the dispersion matrix o...
Consider the Gauss-Markoff model (Y, Xβ, σ<SUP>2</SUP>V) in the usual notation (Rao, 1973a, p. 294)....
For many typical instances where Monte Carlo methods are applied attempts were made to find unbiased...
We study estimators for the variance parameter sigma(2) of a stationary process. The estimators are ...
We discuss a new method of estimation of parameters in semiparametric and nonparametric models. The ...
This paper studies the estimation of fully nonparametric models in which we can not identify the val...
AbstractIt is shown that for independent and identically distributed random vectors, for which the c...
AbstractConsider p independent distributions each belonging to the one parameter exponential family ...
The purpose of this article is to present an easy procedure to derive MVUE of a probability distribu...
AbstractThe variance of a quadratic function of the random variables in a linear model is minimized ...
This thesis extends work on finding optimal estimates of Pt, both in the case where P is a scalar, a...
AbstractWe give expansions for the unbiased estimator of a parametric function of the mean vector in...
AbstractConsider the generalized growth curve model Y=∑i=1mXiBiZi′+UE subject to R(Xm)⊆⋯⊆R(X1), wher...
In this paper, we present a minimal formalism for Stein operators which leads to different probabili...
Consider the generalized growth curve model subject to R(Xm)[subset, double equals]...[subset, doubl...
Let Y=Xβ + e be a Gauss-Markoff linear model such that E(e)=0 and D(e), the dispersion matrix o...
Consider the Gauss-Markoff model (Y, Xβ, σ<SUP>2</SUP>V) in the usual notation (Rao, 1973a, p. 294)....
For many typical instances where Monte Carlo methods are applied attempts were made to find unbiased...
We study estimators for the variance parameter sigma(2) of a stationary process. The estimators are ...
We discuss a new method of estimation of parameters in semiparametric and nonparametric models. The ...
This paper studies the estimation of fully nonparametric models in which we can not identify the val...
AbstractIt is shown that for independent and identically distributed random vectors, for which the c...
AbstractConsider p independent distributions each belonging to the one parameter exponential family ...
The purpose of this article is to present an easy procedure to derive MVUE of a probability distribu...
AbstractThe variance of a quadratic function of the random variables in a linear model is minimized ...
This thesis extends work on finding optimal estimates of Pt, both in the case where P is a scalar, a...
AbstractWe give expansions for the unbiased estimator of a parametric function of the mean vector in...
AbstractConsider the generalized growth curve model Y=∑i=1mXiBiZi′+UE subject to R(Xm)⊆⋯⊆R(X1), wher...
In this paper, we present a minimal formalism for Stein operators which leads to different probabili...
Consider the generalized growth curve model subject to R(Xm)[subset, double equals]...[subset, doubl...
Let Y=Xβ + e be a Gauss-Markoff linear model such that E(e)=0 and D(e), the dispersion matrix o...
Consider the Gauss-Markoff model (Y, Xβ, σ<SUP>2</SUP>V) in the usual notation (Rao, 1973a, p. 294)....
For many typical instances where Monte Carlo methods are applied attempts were made to find unbiased...