We give a straightforward condition sufficient for determining the minimum asymptotic variance estimator in certain classes of estimators relevant to econometrics. These classes are relatively broad, as they include extremum estimation with smooth or nonsmooth objective functions; also, the rate of convergence to the asymptotic distribution is not required to be n −½ . We present examples illustrating the content of our result. In particular, we apply our result to a class of weighted Huber estimators, and obtain, among other things, analogs of the generalized least-squares estimator for least L null -estimation, 1 ≤ p
In this paper, we consider the problem of estimating the covariance matrix and the generalized varia...
We prove that the quasi-score estimator in a mean-variance model is optimal in the class of (unbiase...
AbstractThe paper consists of two parts. The first part deals with solutions to some optimization pr...
Abstract. We analyze the asymptotic properties of estimators based on optimizing an extended least s...
We study the least squares estimator in the residual variance estimation context. We show that the m...
The paper studies the problem of selecting an estimator with (approximately) minimal asymptotic vari...
This paper considers estimation of sparse covariance matrices and establishes the optimal rate of co...
We develop a uniform Cramr–Rao lower bound (UCRLB) on the total variance of any estimator of an unkn...
This paper addresses subspace-based estimation and its pur-pose is to complement previously availabl...
AbstractIn this short note, we derive an expression for the asymptotic covariance matrix of the univ...
AbstractIt is well known that the best equivariant estimator of the variance covariance matrix of th...
The theory of Minimum Norm Quadratic Estimators for estimating variances and covariances is applied ...
With the help of certain inequalities concerning the elements of the dispersion matrix of a set of s...
In estimation of the normal covariance matrix, finding a least favorable sequence of prior distribut...
This diploma thesis dissertate about consistency and asymptotic representation of the least weighted...
In this paper, we consider the problem of estimating the covariance matrix and the generalized varia...
We prove that the quasi-score estimator in a mean-variance model is optimal in the class of (unbiase...
AbstractThe paper consists of two parts. The first part deals with solutions to some optimization pr...
Abstract. We analyze the asymptotic properties of estimators based on optimizing an extended least s...
We study the least squares estimator in the residual variance estimation context. We show that the m...
The paper studies the problem of selecting an estimator with (approximately) minimal asymptotic vari...
This paper considers estimation of sparse covariance matrices and establishes the optimal rate of co...
We develop a uniform Cramr–Rao lower bound (UCRLB) on the total variance of any estimator of an unkn...
This paper addresses subspace-based estimation and its pur-pose is to complement previously availabl...
AbstractIn this short note, we derive an expression for the asymptotic covariance matrix of the univ...
AbstractIt is well known that the best equivariant estimator of the variance covariance matrix of th...
The theory of Minimum Norm Quadratic Estimators for estimating variances and covariances is applied ...
With the help of certain inequalities concerning the elements of the dispersion matrix of a set of s...
In estimation of the normal covariance matrix, finding a least favorable sequence of prior distribut...
This diploma thesis dissertate about consistency and asymptotic representation of the least weighted...
In this paper, we consider the problem of estimating the covariance matrix and the generalized varia...
We prove that the quasi-score estimator in a mean-variance model is optimal in the class of (unbiase...
AbstractThe paper consists of two parts. The first part deals with solutions to some optimization pr...