Inverse Wishart |
The inverse Wishart distribution, also called the inverted Wishart distribution, is a probability distribution defined on real-valued positive-definite matrices.
We say B follows an inverse Wishart distribution, if its inverse matrix has a Wishart distribution.
Inverse Wishart distribution parameters are inverse scale matrix Ψ and number of degrees of freedom m.
This topic contains the following sections:
Constructor | Description | Performance |
---|---|---|
set inverse scale matrix Ψ and degrees of freedom m | Creates new instance of InverseWishart with user specified parameters. | |
set Ψ, m and random generator | Creates new instance of InverseWishart with user specified parameters. |
Method | Description | Performance |
---|---|---|
sample | Generate random variable sample. In place:Returning result: | |
Probability density function. where p is the order of the matrix Ψ, and Γ is the multivariate gamma function. |
Property | Description | Performance |
---|---|---|
inverse scale | Inverse scale matrix. | |
degrees of freedom | Number of degrees of freedom. | |
mean | Means matrix. | |
mode | Modes matrix. | |
generation method | Method of normal distribution generation. See Normal |