Pages that link to "Item:Q958920"
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The following pages link to High-dimensional asymptotic expansions for the distributions of canonical correlations (Q958920):
Displaying 11 items.
- Consistency of high-dimensional AIC-type and \(C_p\)-type criteria in multivariate linear regression (Q391928) (← links)
- The convergence of the empirical distribution of canonical correlation coefficients (Q456213) (← links)
- Asymptotic expansions of test statistics for dimensionality and additional information in canonical correlation analysis when the dimension is large (Q1006670) (← links)
- Asymptotic distribution of the increase of the largest canonical correlation when one of the vectors is augmented (Q1074274) (← links)
- Testing the independence of sets of large-dimensional variables (Q1935713) (← links)
- Determining the number of canonical correlation pairs for high-dimensional vectors (Q2042287) (← links)
- A consistency property of the AIC for multivariate linear models when the dimension and the sample size are large (Q2346518) (← links)
- The asymptotic distribution of canonical correlations and vectors in higher-order cointegrated models (Q2717796) (← links)
- High-Dimensional Edgeworth Expansion of LR Statistic for Testing Circular Symmetric Covariance Structure and Its Error Bound (Q2920011) (← links)
- Computable Error Bounds for High-Dimensional Approximations of an LR Statistic for Additional Information in Canonical Correlation Analysis (Q4641658) (← links)
- Sample canonical correlation coefficients of high-dimensional random vectors with finite rank correlations (Q6103219) (← links)
