We present a generalization of the adversarial linear bandits framework, where the underlying losses are kernel functions (with an associated reproducing kernel Hilbert space) rather than linear functions. We study a version of the exponential weights algorithm and bound its regret in this setting. Under conditions on …
arXiv research
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Near-interpolating models grow norms quickly, affecting generalization.
Sketching accelerates structured prediction methods for large datasets.
A new algorithm tackles adversarial linear contextual bandits using kernelized loss functions.
We derive optimal statistical and computational complexity bounds for exp-concave stochastic minimization in terms of the effective dimension. For common eigendecay patterns of the population covariance matrix, this quantity is significantly smaller than the ambient dimension. Our results reveal interesting connections…
New learning rates derived for Tikhonov-regularized problems without kernel assumptions.
Second-order optimizers retain residual information after data deletion, affecting machine unlearning.
Improved guarantees for misspecified kernelized bandit optimization.
Paper proves minibatch SGD for GP inference converges and improves generalization.