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- W1978752479 abstract "A matrix trigonometry developed chiefly by this author during the past 40 years has interesting applications to certain situations in statistics. The key conceptual entity in this matrix trigonometry is the matrix (maximal) turning angle. Associated entities (originally so-named by this author) are the matrix antieigenvalues and corresponding antieigenvectors upon which the matrix obtains its critical turning angles. Because this trigonometry is the natural one for linear operators and matrices, it also is the natural one for matrix statistics. Une trigonométrie matricielle développée principalement par cet auteur dans les 40 dernières années a des applications intéressantes à certaines situations en statistique. L'entité conceptuelle clé dans cette trigonométrie matricielle est l'angle de rotation (maximal). Les entités associées (ainsi nommées à l'origine par cet auteur) sont les anti valeurs propres et les anti vecteurs propres sur lesquels la matrice obtient ses angles de rotation critiques. Comme cette trigonométrie est naturelle pour les opérateurs linéaires et les matrices, elle est aussi naturelle pour les statistiques matricielles." @default.
- W1978752479 created "2016-06-24" @default.
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- W1978752479 date "2006-12-14" @default.
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- W1978752479 title "The Trigonometry of Matrix Statistics" @default.
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- W1978752479 doi "https://doi.org/10.1111/j.1751-5823.2006.tb00169.x" @default.
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