activity
20222026
most citedPrivate Edge Density Estimation for Random Graphs: Optimal, Efficient and Robust

1 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

cs.DS2026

On efficient robust regression with subquadratic samples

Deeksha Adil, Jarosław Błasiok, Hongjie Chen +1

We revisit the problem of robust linear regression under Gaussian covariates with an unknown covariance matrix of condition number . For this fundamental problem, significant ga…

cs.DS2025

Improved Robust Estimation for Erdős-Rényi Graphs: The Sparse Regime and Optimal Breakdown Point

Hongjie Chen, Jingqiu Ding, Yiding Hua +1

We study the problem of robustly estimating the edge density of Erdős-Rényi random graphs when an adversary can arbitrarily add or remove edges incident to an …

cs.DS2024

Outlier-robust Mean Estimation near the Breakdown Point via Sum-of-Squares

Hongjie Chen, Deepak Narayanan Sridharan, David Steurer

We revisit the problem of estimating the mean of a high-dimensional distribution in the presence of an -fraction of adversarial outliers. When is at most…

cs.DS2024★ 1 cited

Private Edge Density Estimation for Random Graphs: Optimal, Efficient and Robust

Hongjie Chen, Jingqiu Ding, Yiding Hua +1

We give the first polynomial-time, differentially node-private, and robust algorithm for estimating the edge density of Erdős-Rényi random graphs and their generalization, inhomoge…

cs.DS2024

Private graphon estimation via sum-of-squares

Hongjie Chen, Jingqiu Ding, Tommaso d'Orsi +3

We develop the first pure node-differentially-private algorithms for learning stochastic block models and for graphon estimation with polynomial running time for any constant numbe…

cs.DS2023★ 1 cited

Private estimation algorithms for stochastic block models and mixture models

Hongjie Chen, Vincent Cohen-Addad, Tommaso d'Orsi +4

We introduce general tools for designing efficient private estimation algorithms, in the high-dimensional settings, whose statistical guarantees almost match those of the best know…

cs.LG2022★ 1 cited

On the well-spread property and its relation to linear regression

Hongjie Chen, Tommaso d'Orsi

We consider the robust linear regression model , where an adversary oblivious to the design may choose $\bolds…