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Efficiently Learning Adversarially Robust Halfspaces with Noise

ICML 2020 · Adversarial robustness and security › Certified and empirical robustness · approach: Theory of adversarial risk · 8 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use an efficient separation oracle for the perturbation set to solve robust empirical risk minimizationHalfspaces in the realizable setting · Realizable robust halfspace learningruntime: poly(m,d,b)Helped
Require an efficient approximate separation oracle to compute robust lossHalfspace robust loss evaluation · Robust loss computation for convex perturbation setsoracle requirement: poly(d,b,log(1/γ), log(R))Mixed
Relate ℓ_p-robust loss to γ-margin loss and optimize a convex surrogateHalfspaces under random classification noise · Random classification noise, ℓ_p perturbationsrobust misclassification error: η + εHelped
Use a hinge-like surrogate with noise-adjusted slopesHalfspaces under random classification noise · Random classification noise, ℓ_p perturbationsrobust misclassification error: η + εHelped

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