activity
20242026
collaborators

7 papers

quant-ph2026

Classical and quantum spectral density estimation under local graph access

Rong-Hua Li, Meihao Liao, Yichun Yang

We study spectral density estimation for the normalized adjacency matrix of an unweighted graph under local access model. Previously, Cohen-Steiner et al. [KDD 2018] proposed an al…

cs.LG2026

Theoretically and Practically Efficient Resistance Distance Computation on Large Graphs

Yichun Yang, Longlong Lin, Rong-Hua Li +2

The computation of resistance distance is pivotal in a wide range of graph analysis applications, including graph clustering, link prediction, and graph neural networks. Despite it…

cs.DS2025

BD-Index: Scalable Biharmonic Distance Queries on Large Graphs via Divide-and-Conquer Indexing

Yueyang Pan, Meihao Liao, Rong-Hua Li

Biharmonic distance (\bd) is a powerful graph distance metric with many applications, including identifying critical links in road networks and mitigating over-squashing problem in…

cs.DS2025

Scalable and Provable Kemeny Constant Computation on Static and Dynamic Graphs: A 2-Forest Sampling Approach

Cheng Li, Meihao Liao, Rong-Hua Li +1

Kemeny constant, defined as the expected hitting time of random walks from a source node to a randomly chosen target node, is a fundamental metric in graph data management with man…

cs.DB2025

Efficient Exact Resistance Distance Computation on Small-Treewidth Graphs: a Labelling Approach

Meihao Liao, Yueyang Pan, Rong-Hua Li +1

Resistance distance computation is a fundamental problem in graph analysis, yet existing random walk-based methods are limited to approximate solutions and suffer from poor efficie…

cs.DS2025

Improved Algorithms for Effective Resistance Computation on Graphs

Yichun Yang, Rong-Hua Li, Meihao Liao +1

Effective Resistance (ER) is a fundamental tool in various graph learning tasks. In this paper, we address the problem of efficiently approximating ER on a graph $\mathcal{G}=(\mat…