Search Results for author: Jingqiu Ding

Found 7 papers, 0 papers with code

Private graphon estimation via sum-of-squares

no code implementations18 Mar 2024 Hongjie Chen, Jingqiu Ding, Tommaso d'Orsi, Yiding Hua, Chih-Hung Liu, David Steurer

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 number of blocks.

Graphon Estimation

Computational-Statistical Gaps for Improper Learning in Sparse Linear Regression

no code implementations21 Feb 2024 Rares-Darius Buhai, Jingqiu Ding, Stefan Tiegel

In particular, we show that an improper learning algorithm for sparse linear regression can be used to solve sparse PCA problems (with a negative spike) in their Wishart form, in regimes in which efficient algorithms are widely believed to require at least $\Omega(k^2)$ samples.

regression

Reaching Kesten-Stigum Threshold in the Stochastic Block Model under Node Corruptions

no code implementations17 May 2023 Jingqiu Ding, Tommaso d'Orsi, Yiding Hua, David Steurer

We study robust community detection in the context of node-corrupted stochastic block model, where an adversary can arbitrarily modify all the edges incident to a fraction of the $n$ vertices.

Community Detection Stochastic Block Model

SQ Lower Bounds for Random Sparse Planted Vector Problem

no code implementations26 Jan 2023 Jingqiu Ding, Yiding Hua

A classical question is how to recover this planted vector given a random basis in this subspace.

Fast algorithm for overcomplete order-3 tensor decomposition

no code implementations14 Feb 2022 Jingqiu Ding, Tommaso d'Orsi, Chih-Hung Liu, Stefan Tiegel, David Steurer

We develop the first fast spectral algorithm to decompose a random third-order tensor over $\mathbb{R}^d$ of rank up to $O(d^{3/2}/\text{polylog}(d))$.

Tensor Decomposition Tensor Networks

Robust recovery for stochastic block models

no code implementations16 Nov 2021 Jingqiu Ding, Tommaso d'Orsi, Rajai Nasser, David Steurer

We develop an efficient algorithm for weak recovery in a robust version of the stochastic block model.

Stochastic Block Model

Estimating Rank-One Spikes from Heavy-Tailed Noise via Self-Avoiding Walks

no code implementations NeurIPS 2020 Jingqiu Ding, Samuel B. Hopkins, David Steurer

For the case of Gaussian noise, the top eigenvector of the given matrix is a widely-studied estimator known to achieve optimal statistical guarantees, e. g., in the sense of the celebrated BBP phase transition.

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