Smoothed absolute loadings principal components analysis
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A crucial part of genome-wide association studies is the
identification of modes of variability in genome data which do not
depend on small parts of the genome. The natural statistical
starting-point is principal components analysis, but in practice raw
principal components produce loadings concentrated on a small number
of SNPs. Therefore some sort of regularization is required.
Standard Functional Data Analysis approaches control the amount of
local variability in the loadings vector, but this is not appropriate
in the current case, because of the arbitrary coding of the individual
SNPs. Therefore a regularization method for the absolute values of the
loadings is developed and discussed. Interestingly, a promising
computational approach within the method is Lamarckian genetic
algorithms, thus illustrating the remark in the literature that
“Lamarckism has been universally rejected as a viable theory of
genetic evolution in nature but Lamarckian evolution has proven
effective within computer applications”!
http://www.stats.ox.ac.uk/~silverma/
This talk is part of the Statistics series.
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