Graph Clustering with Density-Cut
Junming Shao, Qinli Yang, Jinhu Liu and Stefan Kramer†
Understanding :
Build a Density-connected tree (DCT)
Density Connectivity Map: DCT characterizes the
density connectivity of vertices in graphs in a local
fashion. It is intuitive that similar vertices are densely
connected together, and vice versa
That tree is unique for each graph (see Theorem 1)
Each element of the DCT represents a component
We try to find the weakest edge in the DCT to create two partitions
We remove all the edges in the original graph which define these two partitions
The original graph know contains two partitions.
We repeat the same process from step 1 on each partition.