activity
20172022
most citedConnectivity keeping stars or double-stars in 2-connected graphs

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

math.CO2022

Eigenvalues of signed graphs

Dan Li, Huiqiu Lin, Jixiang Meng

Signed graphs have their edges labeled either as positive or negative. denote the -spectral radius of , where is a real symmetric graph matrix of . Obvious…

math.CO2018

The -spectral radius of graphs with given degree sequence

Dan Li, Yuanyuan Chen, Jixiang Meng

Let be a graph with adjacency matrix , and let be the diagonal matrix of the degrees of . For any real , write for the matrix $$A_α(G)=αD(G)…

math.CO2018

On the sizes of -edge-maximal -uniform hypergraphs

Yingzhi Tian, Hong-Jian Lai, Jixiang Meng +1

Let be a hypergraph, where is a set of vertices and is a set of non-empty subsets of called edges. If all edges of have the same cardinality , then

math.CO2018

On the sizes of -edge-maximal -uniform hypergraphs

Yingzhi Tian, Liqiong Xu, Hong-Jian Lai +1

Let be a hypergraph, where is a set of vertices and is a set of non-empty subsets of called edges. If all edges of have the same cardinality , then

math.CO2017

Nonseparating trees in 2-connected graphs and oriented trees in strongly connected digraphs

Yingzhi Tian, Hong-Jian Lai, Liqiong Xu +1

Mader [J. Graph Theory 65 (2010) 61-69] conjectured that for every positive integer and every finite tree with order , every -connected, finite graph with $δ(G)\g…

math.CO20171 cited

Connectivity keeping stars or double-stars in 2-connected graphs

Yingzhi Tian, Jixiang Meng, Hong-Jian Lai +1

In [W. Mader, Connectivity keeping paths in -connected graphs, J. Graph Theory 65 (2010) 61-69.], Mader conjectured that for every positive integer and every finite tree