Stan Math Library
4.9.0
Automatic Differentiation
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return_type_t< T_y, T_covar, T_w > stan::math::multi_gp_lpdf | ( | const T_y & | y, |
const T_covar & | Sigma, | ||
const T_w & | w | ||
) |
The log of a multivariate Gaussian Process for the given y, Sigma, and w.
y is a dxN matrix, where each column is a different observation and each row is a different output dimension. The Gaussian Process is assumed to have a scaled kernel matrix with a different scale for each output dimension. This distribution is equivalent to: for (i in 1:d) row(y, i) ~ multi_normal(0, (1/w[i])*Sigma).
T_y | type of scalar |
T_covar | type of kernel |
T_w | type of weight |
y | A dxN matrix |
Sigma | The NxN kernel matrix |
w | A d-dimensional vector of positive inverse scale parameters for each output. |
std::domain_error | if Sigma is not square, not symmetric, or not semi-positive definite. |
Definition at line 36 of file multi_gp_lpdf.hpp.