1997
@inproceedings{BKL1997,
vgclass = {refpap},
vgproject = {invariance},
author = {M. Borga and H. Knutsson and T. Landelius},
title = {Learning Canonical Correlations},
booktitle = {The 10th Scandinavian Conference on Image Analysis (SCIA'97)},
address = {Lappeenranta, Finland},
pages = {1--8},
month = {June},
year = {1997},
abstract = {This paper presents a novel learning algorithm that finds
the linear combination of one set of multidimensional variates that is
the best predictor, and at the same time finds the linear combination
of another set which is the most predictable. This relation is known as
the \emph{canonical correlation} and has the property of being
invariant with respect to affine transformations of the two sets of
variates. The algorithm successively finds all the canonical
correlations beginning with the largest one. It is shown that canonical
correlations can be used in computer vision to find feature detectors
by giving examples of the desired features. When used on the pixel
level, the method finds quadrature filters and when used on a higher
level, the method finds combinations of filter output that are less
sensitive to noise compared to vector averaging.},
}