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20212026
most citedSemirandom Planted Clique and the Restricted Isometry Property

1 citations · 1 across the 5 of their papers we have counts for

collaborators

7 papers

cs.CC2026

Expanders Meet Reed-Muller: Easy Instances of Noisy k-XOR

Jarosław Błasiok, Paul Lou, Alon Rosen +1

In the noisy -XOR problem, one is given and must distinguish between uniform and , where is the adjacency matrix of a -left-regula…

math.CO2025

The Lovász number of random circulant graphs

Afonso S. Bandeira, Jarosław Błasiok, Daniil Dmitriev +3

This paper addresses the behavior of the Lovász number for dense random circulant graphs. The Lovász number is a well-known semidefinite programming upper bound on the independence…

cs.LG2025

Efficient and Provable Algorithms for Covariate Shift

Deeksha Adil, Jarosław Błasiok

Covariate shift, a widely used assumption in tackling {\it distributional shift} (when training and test distributions differ), focuses on scenarios where the distribution of the l…

cs.CC2025

Hardness of clique approximation for monotone circuits

Jarosław Błasiok, Linus Meierhöfer

We consider a problem of approximating the size of the largest clique in a graph, with a monotone circuit. Concretely, we focus on distinguishing a random Erdős-Renyi graph $\mathc…

cs.DS2024★ 1 cited

Semirandom Planted Clique and the Restricted Isometry Property

Jarosław Błasiok, Rares-Darius Buhai, Pravesh K. Kothari +1

We give a simple, greedy -time algorithm to list-decode planted cliques in a semirandom model introduced in [CSV17] (following [FK01]) that succeeds when…

cs.CC2023

Matrix Multiplication and Number On the Forehead Communication

Josh Alman, Jarosław Błasiok

Three-player Number On the Forehead communication may be thought of as a three-player Number In the Hand promise model, in which each player is given the inputs that are supposedly…

cs.CC2021

Fourier growth of structured -polynomials and applications

Jarosław Błasiok, Peter Ivanov, Yaonan Jin +3

We analyze the Fourier growth, i.e. the Fourier weight at level (denoted ), of various well-studied classes of "structured" -polynomials. This stud…