activity
20132026
most citedOn the principal eigenvectors of uniform hypergraphs

20 citations · 41 across the 40 of their papers we have counts for

collaborators

40 papers

math.CO2026

Counterexamples to a treewidth conjecture on generalized Turán problems

Junpeng Zhou, Xiying Yuan

Given graphs and , the generalized Turán number is the maximum number of copies of in an -vertex -free graph. Alon and Shikhelman (J. Combin. The…

math.CO2026

Counting large cliques in graphs with a forbidden tree

Junpeng Zhou, Xiying Yuan

Given graphs and , the generalized Turán number is the maximum number of copies of in an -vertex -free graph. Alon and Shikhelman (J. Combin. The…

math.CO2026

A Spectral Confirmation of the Erdős Matching Conjecture

Liying Kang, Yongchun Lu, Xiying Yuan +1

The Erdős Matching Conjecture concerns the maximum number of hyperedges in an -uniform hypergraph with bounded matching number. In this paper, we study a spectral counterpart of…

math.CO2026

Counting sunflowers in hypergraphs with bounded matching number and Erdős Matching Conjecture in the -norm

Junpeng Zhou, Xiying Yuan

It is well known that Erdős Matching Conjecture concerns the maximum number of hyperedges in an -uniform hypergraph with bounded matching number. As a generalization, it is natu…

math.CO2026

On generalized Turán problems for expansions

Junpeng Zhou, Xiamiao Zhao, Xiying Yuan

Given a graph , the -expansion of is the -uniform hypergraph obtained from by inserting new distinct vertices in each edge of . Given -uniform hy…

math.CO2025

On the number of linear uniform hypergraphs with linear girth constraint

Fang Tian, Yiting Yang, Xiying Yuan

For an integer , a hypergraph on vertex set is -uniform if each edge is a set of vertices, and is said to be linear if every two distinct edges share at…