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The Local Rademacher Complexity of Lp-Norm Multiple Kernel Learning AbstractWe derive an upper bound on the local Rademacher complexity of p-norm multiple kernel learning, which yields a tighter excess risk bound than global approaches. Previous local approaches analyzed the case p = 1 only while our analysis covers all cases, assuming the different feature mappings corresponding to the different kernels to be uncorrelated. We also show a lower bound that shows that the bound is tight, and derive consequences regarding excess loss, namely fast convergence rates.
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