activity
20162021
most citedSpectral Graph Matching and Regularized Quadratic Relaxations II: Erdős-Rényi Graphs and Universality

21 citations · 68 across the 5 of their papers we have counts for

collaborators

10 papers

cs.DS2021

Random Graph Matching with Improved Noise Robustness

Cheng Mao, Mark Rudelson, Konstantin Tikhomirov

Graph matching, also known as network alignment, refers to finding a bijection between the vertex sets of two given graphs so as to maximally align their edges. This fundamental co…

math.ST2020

Optimal Rates for Estimation of Two-Dimensional Totally Positive Distributions

Jan-Christian Hütter, Cheng Mao, Philippe Rigollet +1

We study minimax estimation of two-dimensional totally positive distributions. Such distributions pertain to pairs of strongly positively dependent random variables and appear freq…

math.PR201921 cited

Spectral Graph Matching and Regularized Quadratic Relaxations II: Erdős-Rényi Graphs and Universality

Zhou Fan, Cheng Mao, Yihong Wu +1

We analyze a new spectral graph matching algorithm, GRAph Matching by Pairwise eigen-Alignments (GRAMPA), for recovering the latent vertex correspondence between two unlabeled, edg…

stat.ML201919 cited

Spectral Graph Matching and Regularized Quadratic Relaxations I: The Gaussian Model

Zhou Fan, Cheng Mao, Yihong Wu +1

Graph matching aims at finding the vertex correspondence between two unlabeled graphs that maximizes the total edge weight correlation. This amounts to solving a computationally in…

math.ST2019

Estimation of Monge Matrices

Jan-Christian Hütter, Cheng Mao, Philippe Rigollet +1

Monge matrices and their permuted versions known as pre-Monge matrices naturally appear in many domains across science and engineering. While the rich structural properties of such…

stat.ML2018

Towards Optimal Estimation of Bivariate Isotonic Matrices with Unknown Permutations

Cheng Mao, Ashwin Pananjady, Martin J. Wainwright

Many applications, including rank aggregation, crowd-labeling, and graphon estimation, can be modeled in terms of a bivariate isotonic matrix with unknown permutations acting on it…