8 citations · 24 across the 9 of their papers we have counts for
9 papers
Cooperative coloring of some graph families
Xuqing Bai, Bi Li, Chuandong Xu +1
In a family of graphs sharing the same vertex set , a cooperative coloring involves selecting one independent set from for each $i\in \{1,2…
Graph colorings under global structural conditions
Xuqing Bai, Xueliang Li
More than ten years ago in 2008, a new kind of graph coloring appeared in graph theory, which is the {\it rainbow connection coloring} of graphs, and then followed by some other ne…
Strong rainbow disconnection in graphs
Xuqing Bai, Xueliang Li
Let be a nontrivial edge-colored connected graph. An edge-cut of is called a {\it rainbow edge-cut} if no two edges of are colored with the same color. For two dist…
Bounds for the rainbow disconnection number of graphs
Xuqing Bai, Zhong Huang, Xueliang Li
An edge-cut of an edge-colored connected graph is called a rainbow-cut if no two edges in the edge-cut are colored the same. An edge-colored graph is rainbow disconnected if fo…
Proper disconnection of graphs
Xuqing Bai, You Chen, Meng Ji +3
For an edge-colored graph , a set of edges of is called a \emph{proper cut} if is an edge-cut of and any pair of adjacent edges in are assigned by different…
Erdős-Gallai-type results for the rainbow disconnection number of graphs
Xuqing Bai, Xueliang Li
Let be a nontrivial connected and edge-colored graph. An edge-cut of is called a rainbow cut if no two edges of it are colored with a same color. An edge-colored graph…
The rainbow vertex-disconnection in graphs
Xuqing Bai, You Chen, Ping Li +2
Let be a nontrivial connected and vertex-colored graph. A subset of the vertex set of is called rainbow if any two vertices in have distinct colors. The graph i…
More on rainbow disconnection in graphs
Xuqing Bai, Renying Chang, Xueliang Li
Let be a nontrivial edge-colored connected graph. An edge-cut of is called a rainbow cut if no two edges of it are colored the same. An edge-colored graph is rainbo…
More on limited packings in graphs
Xuqing Bai, Hong Chang, Xueliang Li
A set of vertices in a graph is called a \emph{-limited packing} if for each vertex of , its closed neighbourhood has at most vertices in . The \emph{-l…