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20142026
most citedPrincipal eigenvector and spectral radius of uniform hypergraphs

5 citations · 13 across the 29 of their papers we have counts for

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9 papers · 1 filter

math.CO2025

Spectral characterizations of local structures of graphs and hypergraphs

Jiang Zhou, Changjiang Bu

In this paper, we give the relationship between spectral radius and local structures of graphs and hypergraphs. Our work shows that certain local subgraphs (subhypergraphs) must oc…

math.CO2025

The high order spectral radius of graphs without long cycles or paths

Yuntian Wang, Lizhu Sun, Changjiang Bu

In 1959, Erdős and Gallai established two classic theorems, which determine the maximum number of edges in an -vertex graph with no cycles of length at least , and in an -…

math.CO2025

Perron-Frobenius theorem for dual tensors and its applications

Changjiang Bu, Yue Chu, Qingying Zhang +1

The Perron-Frobenius theorem of nonnegative matrices is a classical result on spectral theory of matrices, which has wide applications in many domains. In this paper, we give the P…

math.CO2025

The ordering of hypertrees and unicyclic hypergraphs by the traces of -tensor

Jueru Liu, Lizhu Sun, Changjiang Bu

For a real number and a -uniform hypergraph , is called the $\mathc…

math.CO2025

Lexicographical ordering by spectral moments of bicyclic hypergraphs

Hong Zhou, Changjiang Bu

For bicyclic hypergraphs, ordering by spectral moment (-order) is investigated in this paper. We give the first and last hypergraphs in an -order of linear bicyclic uniform h…

math.CO2025

Extremal Zagreb indices of bicyclic hypergraphs

Hong Zhou, Changjiang Bu

The Zagreb index of a hypergraph is defined as the sum of the squares of the degrees of its vertices. A connected -uniform hypergraph with vertices and edges is called b…