TimeRank: A Random Walk Approach for Community Discovery in Dynamic Networks

Author(s):  
Ilias Sarantopoulos ◽  
Dimitrios Papatheodorou ◽  
Dimitrios Vogiatzis ◽  
Grigorios Tzortzis ◽  
Georgios Paliouras
2018 ◽  
Vol 51 (2) ◽  
pp. 1-37 ◽  
Author(s):  
Giulio Rossetti ◽  
Rémy Cazabet

2020 ◽  
Vol 5 (1) ◽  
Author(s):  
Giulio Rossetti

Abstract Community discovery is one of the most challenging tasks in social network analysis. During the last decades, several algorithms have been proposed with the aim of identifying communities in complex networks, each one searching for mesoscale topologies having different and peculiar characteristics. Among such vast literature, an interesting family of Community Discovery algorithms, designed for the analysis of social network data, is represented by overlapping, node-centric approaches. In this work, following such line of research, we propose Angel, an algorithm that aims to lower the computational complexity of previous solutions while ensuring the identification of high-quality overlapping partitions. We compare Angel, both on synthetic and real-world datasets, against state of the art community discovery algorithms designed for the same community definition. Our experiments underline the effectiveness and efficiency of the proposed methodology, confirmed by its ability to constantly outperform the identified competitors.


2012 ◽  
Vol 23 (04) ◽  
pp. 803-830 ◽  
Author(s):  
ALAIN BUI ◽  
ABDURUSUL KUDIRETI ◽  
DEVAN SOHIER

In this paper, we present a fully distributed random walk based clustering algorithm intended to work on dynamic networks of arbitrary topologies. A bounded-size core is built through a random walks based procedure. Its neighboring nodes that do not belong to any cluster are recruited by the core as ordinary nodes. Using cores allow us to formulate constraints on the clustering and fulfill them on any topology. The correctness and termination of our algorithm are proven. We also prove that when two clusters are adjacent, at least one of them has a complete core (i.e. a core with the maximum size allowed by the parameter). One of the important advantages of our mobility-adaptive algorithm is that the re-clustering is local: the management of the connections or disconnections of links and reorganization of nodes affect only the clusters in which they are, possibly adjacent clusters, and at worst, the ordinary nodes of the clusters adjacent to the neighboring clusters. This allows us to bound the diameter of the portion of the network that is affected by a topological change.


Author(s):  
Joseph Rudnick ◽  
George Gaspari
Keyword(s):  

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