Forward and inverse generalized Fisher transformation (GFT) of correlation matrices, gamma = vecl(log C), which maps the positive definite correlation matrices one-to-one onto the Euclidean space of dimension n(n-1)/2, see Archakov and Hansen (2021) <doi:10.3982/ECTA16910>. The inverse is computed from a variational characterization by the GFT-FP+N algorithm: a fixed-point phase in the log domain followed by a matrix-free inexact Newton phase with preconditioned conjugate gradients. Reference implementations of the plain fixed point, Broyden's method, and full Newton are included. Uses base R only.
Package details |
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| Author | Ilya Archakov [aut], Peter Reinhard Hansen [aut, cre] |
| Maintainer | Peter Reinhard Hansen <hansen@unc.edu> |
| License | MIT + file LICENSE |
| Version | 1.0.1 |
| URL | https://github.com/reinhardhansen/GFT |
| Package repository | View on CRAN |
| Installation |
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