Some properties of complex matrix-variate generalized Dirichlet integrals

被引:0
|
作者
Joy Jacob
Sebastian George
A. M. Mathai
机构
[1] St. Thomas College,Department of Statistics
[2] McGill University,Montreal, Canada and Centre for Mathematical Sciences
来源
Proceedings Mathematical Sciences | 2005年 / 115卷
关键词
Beta integrals; gamma integrals; complex matrix-variate beta random variables; type-2 Dirichlet model;
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学科分类号
摘要
Dirichlet integrals and the associated Dirichlet statistical densities are widely used in various areas. Generalizations of Dirichlet integrals and Dirichlet models to matrix-variate cases, when the matrices are real symmetric positive definite or hermitian positive definite, are available [4]. Real scalar variables case of the Dirichlet models are generalized in various directions. One such generalization of the type-2 or inverted Dirichlet is looked into in this article. Matrix-variate analogue, when the matrices are hermitian positive definite, are worked out along with some properties which are mathematically and statistically interesting.
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页码:241 / 249
页数:8
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  • [1] Some properties of complex matrix-variate generalized Dirichlet integrals
    Jacob, J
    George, S
    Mathai, AM
    PROCEEDINGS OF THE INDIAN ACADEMY OF SCIENCES-MATHEMATICAL SCIENCES, 2005, 115 (03): : 241 - 249