activity
20192026
most citedA spectral Erdős-Rademacher theorem

4 citations · 8 across the 23 of their papers we have counts for

collaborators

35 papers

math.CO2026

A unified spectral bound for color-critical graphs via a weighted Turán theorem

Yongtao Li

In this paper, we establish the entropy-Perron bridge, and then use it to prove that for any color-critical graph with chromatic number , there exists a constant…

math.CO2026

Supersaturation in Nosal graphs: Triangles and books

Hongzhang Chen, Yongtao Li, Quanyu Tang

In this paper, we use the spectral surplus to measure how far lies above the Nosal threshold, and prove the following edge-spectral supersaturation results fo…

math.CO2026

An edge-spectral supersaturation of Mubayi's theorem for color-critical graphs

Hongzhang Chen, Yongtao Li

We study the supersaturation problem in its edge-spectral form. Let be the adjacency spectral radius of . Nikiforov proved that every -free graph with ed…

math.CO2026

Spectral Sidorenko inequalities and edge-spectral supersaturation

Yongtao Li, Wilson Lin, Hong Liu +1

We develop a spectral approach to Sidorenko-type inequalities and apply it to establish sharp edge-spectral supersaturation results. Let be a bipartite graph with vertices…

math.CO2026

On a conjecture of distance spectral extremal problems

Hongzhang Chen, Jianxi Li, Yongtao Li

Brualdi and Hoffman proposed a well-known problem of determining the graph with maximum adjacency spectral radius among all graphs with given size . Early work by Friedland and…

math.CO2026

An exponentially small gap of the Perron vector on independent sets

Hongzhang Chen, Jianxi Li, Yongtao Li +2

A classical result of Cioabă states that if is a connected graph with the unit Perron vector , then any independent set of satisfies $\sum_{v\in S} x_v^2 \l…