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M-estimators #67
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Definitely, thanks! |
Nice, actually the two algorithms are stand-alone, they only requires |
Thanks! I can look at your code and give some tips. |
OK, let me clean up a bit the code and i will commit. |
I committed. You will also find code for testing and benchmarking the algorithms as they stand. If you have any question do not hesitate to ask. |
Thanks but where did you commit it? |
Sorry, now it should be OK. |
Sorry but I can't find it, could you paste a link here? |
OK, I see it now 👍 . |
Hello, any news on the addition of the Tyler's type M-estimator? |
Sorry for this delay but it looks like it still requires a considerable amount of work. I don't currently need covariance estimation for anything so I keep prioritizing other tasks. |
Hi,
referring to the list in issue #8 ,
i implemented the classical Tyler's M-estimator (1987) and the shrinked version proposed by Zhang and Wiesel (2016), with both the Ledoit & Wolf-type of shrinkage and the one advocated by the authors based on random matrix theory. The good news is that Zhang and Wiesel's estimator is pretty efficient, with a computational complexity comparable to the classical Tyler's M-estimator.
Are you interested in putting them in this package?
REFERENCES
David E. Tyler (1987)
A Distribution-Free M-Estimator of Multivariate Scatter
The Annals of Statistics, 15(1), 234-251.
Teng Zhang, Ami Wiesel (2016)
Automatic diagonal loading for Tyler's robust covariance estimator
IEEE Statistical Signal Processing Workshop (SSP), 1-5.
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