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20192026
most citedMonotone probability distributions over the Boolean cube can be learned with sublinear samples

13 citations · 13 across the 4 of their papers we have counts for

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15 papers · 1 filter

cs.DS2026

Efficient Robust Learning at the Information-Theoretic Limit

Adam R. Klivans, Konstantinos Stavropoulos, Sergei Tikhonov +1

In an important recent work, Blanc (2026) gave an algorithm for robustly learning Boolean concept classes with respect to a fixed distribution that outputs a (randomized) classifie…

cs.DS2026

Proper Agnostic Learning of Functions of Halfspaces under Gaussian Marginals

Sergei Tikhonov, Arsen Vasilyan

We study the problem of computationally efficient proper agnostic learning of multidimensional concept classes under the Gaussian distribution. In this setting, given i.i.d. labele…

cs.DS2026

Iterative Chow Filtering for Learning with Distribution Shift

Gautam Chandrasekaran, Georgios Gkrinias, Adam R. Klivans +2

Recent work due to Goel et al. gave the first efficient algorithms for learning with distribution shift in the challenging PQ framework. In this setting, a learner receives labeled…

cs.DS2025

A Fully Polynomial-Time Algorithm for Robustly Learning Halfspaces over the Hypercube

Gautam Chandrasekaran, Adam R. Klivans, Konstantinos Stavropoulos +1

We give the first fully polynomial-time algorithm for learning halfspaces with respect to the uniform distribution on the hypercube in the presence of contamination, where an adver…

cs.DS2025

Testable algorithms for approximately counting edges and triangles in sublinear time and space

Talya Eden, Ronitt Rubinfeld, Arsen Vasilyan

We consider the fundamental problems of approximately counting the numbers of edges and triangles in a graph in sublinear time. Previous algorithms for these tasks are significantl…

cs.DS2025

Robust learning of halfspaces under log-concave marginals

Jane Lange, Arsen Vasilyan

We say that a classifier is \emph{adversarially robust} to perturbations of norm if, with high probability over a point drawn from the input distribution, there is no point…