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We consider a construction of approximate confidence intervals on the variance component $σ_{1}^{2}$ in mixed linear models with two variance components with non-zero degrees of freedom for error. An approximate interval that seems to perform well in such a case, except that it is rather conservative for large $σ_{1}^{2} / σ^{2},$ was considered by Hartung and Knapp in [hk]. The expression for its asymptotic coverage when $σ_{1}^{2} / σ^{2} \to \infty$ suggests a modification of this interval that preserves some nice properties of the original and that...

A Modified Maximum Likelihood Test.

V. Fabian (1977)

Metrika

A most bias-robust linear estimate of the scale parameter of the exponential distribution

R. Zieliński (1983)

Applicationes Mathematicae

A new approach to estimate the critical constant of selection procedures.

Chen, E.Jack, Li, Min (2010)

Advances in Decision Sciences

A New Bayesian Approach to Quality Control Charts.

W.K. Chiu, M.P.Y. Leung (1980)

Metrika

A new class of estimators with an application to statistical quality control

R. Zieliński (1973)

Applicationes Mathematicae

A note about operations like $T_{W}$ (the weakest $t$ -norm) based addition on fuzzy intervals

Dug Hun Hong (2009)

Kybernetika

We investigate a relation about subadditivity of functions. Based on subadditivity of functions, we consider some conditions for continuous $t$ -norms to act as the weakest $t$ -norm $T_{W}$ -based addition. This work extends some results of Marková-Stupňanová [15], Mesiar [18].

A note about the chaotic behavoir of the Wald interval for a binomial proportion.

Ortega, Francisco J., Basulto, Jesús, Camúñez, José A. (2011)

Boletín de Estadística e Investigación Operativa

A Note on a Mixing Problem and the Schützenberger Inequality.

M.L. Targhetta (1990)

Metrika

A Note On A Sequential Probability Ratio Test.

M.S. Abu-Salih (1979)

Revista colombiana de matematicas

A note on Ahlers and Lewis' representation of the best linear unbiased estimator in the general Gauss-Markoff model

Jerzy Baksalary, Radosław Kala (1980)

Banach Center Publications

A note on almost sure convergence and convergence in measure

P. Kříž, Josef Štěpán (2014)

Commentationes Mathematicae Universitatis Carolinae

The present article studies the conditions under which the almost everywhere convergence and the convergence in measure coincide. An application in the statistical estimation theory is outlined as well.

A note on an individual bioequivalence setting.

Surulescu, Christina, Surulescu, Nicolae (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

A note on asymptotic linearity of $M$ -statistics in nonlinear models

Asunción Rubio, Jan Ámos Víšek (1996)

Kybernetika

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