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20242026
most citedOn the Low-Temperature MCMC threshold: the cases of sparse tensor PCA, sparse regression, and a geometric rule

1 citations · 1 across the 12 of their papers we have counts for

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math.ST2024

On The MCMC Performance In Bernoulli Group Testing And The Random Max Set-Cover Problem

Maxwell Lovig, Ilias Zadik

The group testing problem is a canonical inference task where one seeks to identify infected individuals out of a population of people, based on the outcomes of group t…

cs.LG2024

On the Hardness of Learning One Hidden Layer Neural Networks

Shuchen Li, Ilias Zadik, Manolis Zampetakis

In this work, we consider the problem of learning one hidden layer ReLU neural networks with inputs from . We show that this learning problem is hard under standard c…

cs.CR2024

Low-degree Security of the Planted Random Subgraph Problem

Andrej Bogdanov, Chris Jones, Alon Rosen +1

The planted random subgraph detection conjecture of Abram et al. (TCC 2023) asserts the pseudorandomness of a pair of graphs , where is an Erdos-Renyi random graph on $…

math.ST2024★ 1 cited

On the Low-Temperature MCMC threshold: the cases of sparse tensor PCA, sparse regression, and a geometric rule

Zongchen Chen, Conor Sheehan, Ilias Zadik

Over the last years, there has been a significant amount of work studying the power of specific classes of computationally efficient estimators for multiple statistical parametric…

math.ST2024

Counting Stars is Constant-Degree Optimal For Detecting Any Planted Subgraph

Xifan Yu, Ilias Zadik, Peiyuan Zhang

We study the computational limits of the following general hypothesis testing problem. Let H=H_n be an \emph{arbitrary} undirected graph on n vertices. We study the detection task…

cs.LG2024

Transfer Learning Beyond Bounded Density Ratios

Alkis Kalavasis, Ilias Zadik, Manolis Zampetakis

We study the fundamental problem of transfer learning where a learning algorithm collects data from some source distribution but needs to perform well with respect to a differe…