Inference in canonical correlation analysis
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Publication:1249910
DOI10.1016/0047-259X(78)90067-2zbMath0387.62042MaRDI QIDQ1249910
William J. Glynn, Robb J. Muirhead
Publication date: 1978
Published in: Journal of Multivariate Analysis (Search for Journal in Brave)
Related Items (11)
Asymptotic study of eigenelements of a sequence of random selfadjoint operators ⋮ Statistical Tests and Estimators of the Rank of a Matrix and Their Applications in Econometric Modelling ⋮ On estimating the dimensionality in canonical correlation analysis ⋮ Bootstrapping the latent roots of certain random matrices ⋮ Limiting behavior of eigenvalues in high-dimensional MANOVA via RMT ⋮ Laplace approximations to hypergeometric functions of two matrix arguments ⋮ On non-null distributions connected with testing that a real normal distribution is complex ⋮ On some distribution problems in Manova and discriminant analysis ⋮ Laplace approximations for hypergeometric functions with matrix argument ⋮ On estimation of the dimensionality in linear canonical analysis ⋮ Asymptotic distribution of the increase of the largest canonical correlation when one of the vectors is augmented
Cites Work
- Bessel functions of matrix argument
- Maximization of an integral of a matrix function and asymptotic expansions of distributions of latent roots of two matrices
- The special functions and their approximations. Vol. I, II
- A theorem on the asymptotic behavior of a multiple integral
- TESTS OF SIGNIFICANCE IN CANONICAL ANALYSIS
- Distributions of Matrix Variates and Latent Roots Derived from Normal Samples
- Some Non-Central Distribution Problems in Multivariate Analysis
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