Stan Math Library
4.9.0
Automatic Differentiation
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Returns a Matern 3/2 cross covariance matrix.
\[ k(x, x') = \sigma^2(1 + \sqrt{3} \sqrt{\sum_{k=1}^{K}\frac{d(x, x')^2}{l_k^2}}) exp(-\sqrt{3}\sqrt{\sum_{k=1}^{K}\frac{d(x, x')^2}{l_k^2}}) \]
where \(d(x, x')\) is the Euclidean distance
This function is for the cross covariance matrix needed to compute the posterior predictive density.
T_x1 | first type of std::vector of scalars |
T_x2 | second type of std::vector of scalars |
T_s | type of parameter sigma, marginal standard deviation |
T_l | type of parameter length scale |
x1 | std::vector of Eigen vectors of scalars |
x2 | std::vector of Eigen vectors of scalars |
length_scale | parameter length scale |
sigma | standard deviation that can be used in stan::math::square |
std::domain | error if sigma <= 0, l <= 0, or x1, x2 are nan or inf |
Definition at line 268 of file gp_matern32_cov.hpp.