activity
20222026
most citedAsymptotic mutual information in quadratic estimation problems over compact groups

2 citations · 2 across the 8 of their papers we have counts for

collaborators

9 papers

math.ST2026

Optimal detection of geometry in random graphs and kernel matrices at critical thresholds

Cheng Mao, Timothy L. H. Wee

Detection of geometry in random graphs and matrices has been extensively studied in recent years. For testing a dense random geometric graph on vertices with latent points in d…

cs.DS2026

Computational Thresholds for Balanced and Fixed-Slice Independent Sets in Bipartite Graphs

Ijay Narang, Will Perkins, Yuzhou Wang +1

Motivated by recent work of Kocurek, Oveis Gharan, and Tjowasi, which gives an efficient sampling algorithm for the hard-core model on random regular bipartite graphs by decomposin…

math.ST2026

Geometric planted matchings in high dimensions: The power of multiple views

Timothy L. H. Wee, Kaylee Y. Yang, Zhou Fan +1

We study the problem of recovering the correspondence between a collection of points in and a noisy, permuted version of those points. In the high-dimensional re…

math.ST2026

Bayesian inference of planted matchings: Local posterior approximation and infinite-volume limit

Zhou Fan, Timothy L. H. Wee, Kaylee Y. Yang

We study Bayesian inference of an unknown matching between two correlated random point sets and in , under a critical scaling $\|…

math.ST2026

Optimal detection of planted stars via a random energy model

Ijay Narang, Will Perkins, Timothy L. H. Wee

We study the problem of detecting a planted star in the Erd{ő}s--R{é}nyi random graph , formulated as a hypothesis test. We determine the scaling window for critical detect…

math.ST2025

Cluster expansion of the log-likelihood ratio: Optimal detection of planted matchings

Timothy L. H. Wee, Cheng Mao

To understand how hidden information can be extracted from statistical networks, planted models in random graphs have been the focus of intensive study in recent years. In this wor…

math.ST2024★ 2 cited

Asymptotic mutual information in quadratic estimation problems over compact groups

Kaylee Y. Yang, Timothy L. H. Wee, Zhou Fan

Motivated by applications to group synchronization and quadratic assignment on random data, we study a general problem of Bayesian inference of an unknown ``signal'' belonging to a…

math.PR2023

Random projections beyond zero overlap

Timothy L. H. Wee, Sekhar Tatikonda

A random vector whose norm and overlap (inner product with an independent copy) concentrates is shown to have random low-dimensional projections that are approximately random Gauss…

math.PR2022

Local independence in mean-field spin glasses

Timothy L. H. Wee, Sekhar Tatikonda

We present a new approach to local independence in spin glasses, i.e. the phenomenon that any fixed subset of coordinates is asymptotically independent in the thermodynamic limit.…