Abstract
The focus of the paper is the problem of learning kernel operators from
empirical data. We cast the kernel design problem as the construction of
an accurate kernel from simple (and less accurate) base kernels. We use
the boosting paradigm to perform the kernel construction process. To do
so, we modify the booster so as to accommodate kernel operators. We
also devise an efficient weak-learner for simple kernels that is based on
generalized eigen vector decomposition. We demonstrate the effectiveness
of our approach on synthetic data and on the USPS dataset. On the
USPS dataset, the performance of the Perceptron algorithm with learned
kernels is systematically better than a fixed RBF kernel.
Original language | American English |
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Title of host publication | The 16th Annual Conference on Neural Information Processing Systems (NIPS) |
State | Published - 2002 |