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Featured researches published by Robert Hafner.


Psychometrika | 1981

An Improvement of the Harman-Fukuda-Method for the Minres Solution in Factor Analysis.

Robert Hafner

The method proposed by Harman and Fukuda to treat the so-called Heywood case in the minres method in factor analysis i.e., the case where the resulting communalities are greater than one, involves the frequent solution of eigenvalue problems. A simple method to treat this problem requiring less computing time and enjoying higher numerical stability is described in this paper.


Statistics | 1982

Simple construction of least favourable pairs of distributions and of robust tests for prokhorov-neighbourhoods

Robert Hafner

The construction of least favourable pairs of distributions for testing problems, where one hypothesis is simple and the other composite of the Prokhorov-neighbourhood-type has been given by Osterbeicheb in [1] for the case where the sample space is . In this paper the case where both hypotheses are composite of the Prokhorov-neighour-hood-type is treated and a direct construction of a least favourable pair of distribution is given. The applicability of the method, especially the construction of robust tests, is demonstrated for an example.


Metrika | 1993

Construction of minimax-tests for bounded families of probability-densities

Robert Hafner

SummaryA new method for the construction of least favourable pairs of densities and of minimaxtests is given for the compound test-problem


Archive | 1992

Die Parameter der Normalverteilung

Robert Hafner


Archive | 1992

Grundbegriffe der Wahrscheinlichkeitsrechnung

Robert Hafner

H_0 :\underset{\raise0.3em\hbox{


Archive | 1992

Maßzahlen für mehrdimensionale Verteilungen

Robert Hafner

\smash{\scriptscriptstyle-}


Archive | 1992

Der Chi-Quadrat-Test

Robert Hafner

}}{g} \leqslant f \leqslant \bar g


Archive | 1989

Suffizienz und Vollständigkeit

Robert Hafner


Archive | 1989

Gesetze der großen Zahlen

Robert Hafner

against


Archive | 1989

Summen von unabhängigen Zufallsvariablen

Robert Hafner

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