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inverse matrix gamma distribution : ウィキペディア英語版 | inverse matrix gamma distribution |\mathbf|^\exp\left(\left(-\frac\boldsymbol\Psi\mathbf^\right)\right) * is the multivariate gamma function.| cdf =| mean =| median =| mode =| variance =| skewness =| kurtosis =| entropy =| mgf =| char =| }} In statistics, the inverse matrix gamma distribution is a generalization of the inverse gamma distribution to positive-definite matrices.〔Iranmanesha, Anis, M. Arashib and S. M. M. Tabatabaeya (2010). "On Conditional Applications of Matrix Variate Normal Distribution". Iranian Journal of Mathematical Sciences and Informatics, 5:2, pp. 33–43.〕 It is a more general version of the inverse Wishart distribution, and is used similarly, e.g. as the conjugate prior of the covariance matrix of a multivariate normal distribution or matrix normal distribution. The compound distribution resulting from compounding a matrix normal with an inverse matrix gamma prior over the covariance matrix is a generalized matrix t-distribution. This reduces to the inverse Wishart distribution with . == See also ==
* inverse Wishart distribution. * matrix gamma distribution. * matrix normal distribution. * matrix t-distribution. * Wishart distribution.
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