Assets / Correlation Matrix
Correlation Matrix Distance
Compute the distance between an asset correlation matrix and a reference correlation matrix, using one of the following distance metrics:
- Euclidean distance (default), which is the distance induced by the Frobenius norm
- Correlation matrix distance, defined in the first reference, which corresponds to the cosine distance between the two vectorized asset correlation matrices
- Bures distance, defined in the second reference
References
- M. Herdin, N. Czink, H. Ozcelik and E. Bonek, Correlation matrix distance, a meaningful measure for evaluation of non-stationary MIMO channels, 2005 IEEE 61st Vehicular Technology Conference, 2005, pp. 136-140 Vol. 1
- Rajendra Bhatia, Tanvi Jain, Yongdo Lim, On the Bures–Wasserstein distance between positive definite matrices, Expositiones Mathematicae, Volume 37, Issue 2, 2019
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