Let be a symmetric, positive definite matrix. Show that You may assume known that the result holds
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Let be a symmetric, positive definite matrix. Show that
You may assume known that the result holds true when n = 1. The above shows that the function p : Rn → R with (non-negative) values
integrates to one over the whole space. In fact, it is the density function of a probability distribution called the multivariate Gaussian (or Normal) distribution, with zero mean and covariance matrix ∑.
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Related Book For
Optimization Models
ISBN: 9781107050877
1st Edition
Authors: Giuseppe C. Calafiore, Laurent El Ghaoui
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