Results 231 to 240 of about 7,710 (298)
On the Use of Auxiliary Variables in Multilevel Regression and Poststratification. [PDF]
Si Y.
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How and why to follow best practices for testing mediation models with missing data. [PDF]
Schoemann AM, Moore EWG, Yagiz G.
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Best linear unbiased estimators for properties of straight lines
Dorst, L., Smeulders, A.W.M.
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A bound is established for the Euclidean norm of the difference between the best linear unbiased estimator and any linear unbiased estimator in the general linear model. The bound involves the spectral norm of the difference between the dispersion matrices of the two estimators, and the residual sum of squares, all evaluated at the assumed model, but ...
Jaakko Mäkinen
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A Characterization of Best Linear Unbiased Estimators in the General Linear Model
A characterization of best linear unbiased estimators is given in the case of the general linear model. In addition necessary and sufficient conditions are derived for a given estimable function to have a best linear unbiased estimator. In particular models for which each estimable function has a best linear unbiased estimator are characterized.
Roman Zmyślony
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Some efficiency properties of best linear unbiased estimators
In this paper, we show that the best linear unbiased estimators of the location and scale parameters of a location-scale parameter distribution based on a general Type-II censored sample are in fact trace-efficient linear unbiased estimators as well as determinant-efficient linear unbiased estimators.
Calyampudi Radhakrishna Rao+1 more
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The Equality of the Ordinary Least Squares Estimator and the Best Linear Unbiased Estimator
Abstract It is well known that the ordinary least squares estimator of Xβ in the general linear model E y = Xβ, cov y = σ2 V, can be the best linear unbiased estimator even if V is not a multiple of the identity matrix. This article presents, in a historical perspective, the development of the several conditions for the ordinary least squares estimator
George P. H. Styan, Simo Puntanen
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Two matrix-based proofs that the linear estimator Gy is the best linear unbiased estimator
Abstract We offer two matrix-based proofs for the well-known result that the two conditions GX=X and GVQ=0 are necessary and sufficient for Gy to be the traditional best linear unbiased estimator (BLUE) of Xβ in the Gauss–Markov linear model {y,Xβ,V}, where y is an observable random vector with expectation vector E (y)=Xβ and dispersion matrix
Simo Puntanen+2 more
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On Multilevel Best Linear Unbiased Estimators
SIAM/ASA Journal on Uncertainty Quantification, 2020We present a general variance reduction technique for the estimation of the expectation of a scalar-valued quantity of interest associated with a family of model evaluations.
Daniel Schaden, Elisabeth Ullmann
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