AbstractIn this paper, the authors derived exact central distributions of the extreme roots of the Wishart and MANOVA matrices. The expressions for these distributions and the associated probability integrals are written as linear combinations of the products of certain double integrals. The double integrals encountered can be evaluated without any difficulty
Computational expressions for the exact CDF of Roy\u27s test statistic in MANOVA and the largest eig...
none1noLet X,Y denote two independent real Gaussian × and × matrices with ,≥, each constituted by ze...
A simple relationship is given between the exact null distribution gm,n(J) of the J-th largest laten...
AbstractIn this paper, the authors derived exact central distributions of the extreme roots of the W...
In this paper, the authors derived exact central distributions of the extreme roots of the Wishart a...
AbstractIn this paper, the authors cosider the derivation of the exact distributions of the ratios o...
AbstractIn this paper, the authors consider the evaluation of the distribution functions of the rati...
AbstractIn this paper, the authors derived exact expressions for the joint marginal densities of any...
This paper tabulates the distribution of the largest and smallest characteristic roots of a Wishart ...
AbstractAsymptotic expansions of the joint distributions of the latent roots of the Wishart matrix a...
AbstractIt is shown that differential equations given by the author may be used recursively to const...
This paper discusses the computation of exact powers for Roy's test in multivariate analysis of vari...
Exact distributions extreme roots noncentral Wishart matrix MANOVA matrix canonical correlation matr...
AbstractIn this paper, the authors obtained asymptotic expressions for the joint distributions of ce...
AbstractAn asymptotic expansion of the joint distribution of k largest characteristic roots CM(i)(Si...
Computational expressions for the exact CDF of Roy\u27s test statistic in MANOVA and the largest eig...
none1noLet X,Y denote two independent real Gaussian × and × matrices with ,≥, each constituted by ze...
A simple relationship is given between the exact null distribution gm,n(J) of the J-th largest laten...
AbstractIn this paper, the authors derived exact central distributions of the extreme roots of the W...
In this paper, the authors derived exact central distributions of the extreme roots of the Wishart a...
AbstractIn this paper, the authors cosider the derivation of the exact distributions of the ratios o...
AbstractIn this paper, the authors consider the evaluation of the distribution functions of the rati...
AbstractIn this paper, the authors derived exact expressions for the joint marginal densities of any...
This paper tabulates the distribution of the largest and smallest characteristic roots of a Wishart ...
AbstractAsymptotic expansions of the joint distributions of the latent roots of the Wishart matrix a...
AbstractIt is shown that differential equations given by the author may be used recursively to const...
This paper discusses the computation of exact powers for Roy's test in multivariate analysis of vari...
Exact distributions extreme roots noncentral Wishart matrix MANOVA matrix canonical correlation matr...
AbstractIn this paper, the authors obtained asymptotic expressions for the joint distributions of ce...
AbstractAn asymptotic expansion of the joint distribution of k largest characteristic roots CM(i)(Si...
Computational expressions for the exact CDF of Roy\u27s test statistic in MANOVA and the largest eig...
none1noLet X,Y denote two independent real Gaussian × and × matrices with ,≥, each constituted by ze...
A simple relationship is given between the exact null distribution gm,n(J) of the J-th largest laten...