Abstract:
The problem of network partitioning into cohesive subgroups is of utmost interest in analysis of social networks. In this paper we use quasi clique based partitioning to ...Show MoreMetadata
Abstract:
The problem of network partitioning into cohesive subgroups is of utmost interest in analysis of social networks. In this paper we use quasi clique based partitioning to study social cohesion. We propose a greedy algorithm based on the notion of strong Nash stability to determine the cohesive subgroups in a network. Through experimental results we show that the proposed algorithm yields promising results by identifying meaningful, compact and dense clusters in many real life social network data sets.
Date of Conference: 06-10 January 2014
Date Added to IEEE Xplore: 10 February 2014
Electronic ISBN:978-1-4799-3635-9
ISSN Information:
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- IEEE Keywords
- Index Terms
- Strong Stability ,
- Clique Cover ,
- Nash Stability ,
- Social Networks ,
- Social Network Analysis ,
- Network Datasets ,
- Network Partitioning ,
- Partitioning Problem ,
- Real Social Networks ,
- Cardinality ,
- Clustering Algorithm ,
- Game Theory ,
- Modulus Values ,
- Coverage Values ,
- Mixed Strategy ,
- Community Detection ,
- Group Of Nodes ,
- Relative Preference ,
- Vertex Degree ,
- Coalition Formation ,
- Core Algorithm ,
- Edge Density ,
- Runtime Complexity ,
- Open Neighborhood ,
- Cluster Core ,
- Neighboring Vertices ,
- Community Detection Algorithm
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Strong Stability ,
- Clique Cover ,
- Nash Stability ,
- Social Networks ,
- Social Network Analysis ,
- Network Datasets ,
- Network Partitioning ,
- Partitioning Problem ,
- Real Social Networks ,
- Cardinality ,
- Clustering Algorithm ,
- Game Theory ,
- Modulus Values ,
- Coverage Values ,
- Mixed Strategy ,
- Community Detection ,
- Group Of Nodes ,
- Relative Preference ,
- Vertex Degree ,
- Coalition Formation ,
- Core Algorithm ,
- Edge Density ,
- Runtime Complexity ,
- Open Neighborhood ,
- Cluster Core ,
- Neighboring Vertices ,
- Community Detection Algorithm