DocumentCode
270710
Title
Community structure in networks: Girvan-Newman algorithm improvement
Author
DespalatovicÌ, Ljiljana ; VojkovicÌ, Tanja ; Vukic̆evicÌ, Damir
Author_Institution
Dept. of Prof. Studies, Univ. of Split, Split, Croatia
fYear
2014
fDate
26-30 May 2014
Firstpage
997
Lastpage
1002
Abstract
Real world networks often have community structure. It is characteristic that the groups of nodes are connected denser within themselves and rarely with each other. The Girvan-Newman method for the detection and analysis of community structure is based on the iterative elimination of edges with the highest number of the shortest paths that go through them. By eliminating edges the network breaks down into smaller networks, i.e. communities. This paper introduces improved Girvan-Newman method where multi-edge removal is allowed, and presents the results of the application of both methods to the existing real social network (Zachary karate club), the computergenerated network and the tumor genes and their mutations network. The improved algorithm in practice reduces the number of operations, but retains the same computational complexity, so it cannot be applied to networks with a very large number of nodes. The most important feature of our improvement is that the result is graph-theoretical invariant, while original algorithm depends on the vertex labeling.
Keywords
complex networks; computational complexity; graph theory; iterative methods; community structure; computational complexity; computergenerated network; graph-theoretical invariant; improved Girvan-Newman method; iterative elimination; multiedge removal; real world networks; Cancer; Classification algorithms; Communities; Complex networks; Educational institutions; Graph theory; Image edge detection; Girvan-Newman; complex networks algorithms; edge betweenness;
fLanguage
English
Publisher
ieee
Conference_Titel
Information and Communication Technology, Electronics and Microelectronics (MIPRO), 2014 37th International Convention on
Conference_Location
Opatija
Print_ISBN
978-953-233-081-6
Type
conf
DOI
10.1109/MIPRO.2014.6859714
Filename
6859714
Link To Document