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An Asymptotic Nonnull Distribution of Hotelling's $T^2$-statistic under Eliptical Distributions (Asymptotic Statistical Theory)

open access: yesAn Asymptotic Nonnull Distribution of Hotelling's $T^2$-statistic under Eliptical Distributions (Asymptotic Statistical Theory)
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Kendall's Advanced Theory of Statistics, Volume 1, Distribution Theory.

Biometrics, 1988
24. Kendall's Advanced Theory of Statistics. Volume 1. Distribution Theory, 5th Edition. By Alan Stuart and J. Keith Ord. ISBN 0 85264 285 7. Griffin, 1987. xv, 604 p. £40.00.
Oliver D. Anderson, A. Stuart, J. K. Ord
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Strength distributions and statistical spectroscopy. I. General theory

Annals of Physics, 1977
Abstract The strength distribution for an arbitrary excitation is given in terms of a double expansion, and its sum rules by single expansions, in polynomials defined by the initial and final energy spectra. In model spaces which are not too large, a rapid convergence, to within fluctuations, is assured by the action of a central limit theorem, as is
J. P. Draayer   +2 more
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Yield optimization for arbitrary statistical distributions: Part I-Theory

IEEE Transactions on Circuits and Systems, 1980
This paper generalizes certain analytical formulas for yield and yield sensitivities so that design centering and yield optimization can be effectively carried out employing given statistical parameter distributions. The tolerance region of possible outcomes is discretized into a set of orthotopic cells.
Abdel-Malek, Hany L., Bandler, John W.
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