activity
20122023
most citedLimit theorems for eigenvectors of the normalized Laplacian for random graphs

5 citations · 8 across the 5 of their papers we have counts for

collaborators

6 papers

stat.ML20241 cited

Regression for matrix-valued data via Kronecker products factorization

Yin-Jen Chen, Minh Tang

We study the matrix-variate regression problem for in the high dimensional regime wherein the response are matr…

stat.ME20231 cited

Independence testing for inhomogeneous random graphs

Yukun Song, Carey E. Priebe, Minh Tang

Testing for independence between graphs is a problem that arises naturally in social network analysis and neuroscience. In this paper, we address independence testing for inhomogen…

stat.ML2022

Adversarial contamination of networks in the setting of vertex nomination: a new trimming method

Sheyda Peyman, Minh Tang, Vince Lyzinski

As graph data becomes more ubiquitous, the need for robust inferential graph algorithms to operate in these complex data domains is crucial. In many cases of interest, inference is…

stat.ML20165 cited

Limit theorems for eigenvectors of the normalized Laplacian for random graphs

Minh Tang, Carey E. Priebe

We prove a central limit theorem for the components of the eigenvectors corresponding to the largest eigenvalues of the normalized Laplacian matrix of a finite dimensional rand…

stat.ME20142 cited

A semiparametric two-sample hypothesis testing problem for random dot product graphs

Minh Tang, Avanti Athreya, Daniel L. Sussman +2

Two-sample hypothesis testing for random graphs arises naturally in neuroscience, social networks, and machine learning. In this paper, we consider a semiparametric problem of two-…

stat.ME2012

Consistent adjacency-spectral partitioning for the stochastic block model when the model parameters are unknown

Donniell E. Fishkind, Daniel L. Sussman, Minh Tang +2

For random graphs distributed according to a stochastic block model, we consider the inferential task of partioning vertices into blocks using spectral techniques. Spectral partion…