Community-based greedy algorithm for mining top-K influential nodes in mobile social networks

  • Authors:
  • Yu Wang;Gao Cong;Guojie Song;Kunqing Xie

  • Affiliations:
  • Key Laboratory of Machine Perception, Ministry of Education, Peking University, China, Beijing, China;School of Computer Engineering, Nanyang Technological University, Singapore, Singapore, Singapore;Key Laboratory of Machine Perception, Ministry of Education, Peking University, China, Beijing, China;Key Laboratory of Machine Perception, Ministry of Education, Peking University, China, Beijing, China

  • Venue:
  • Proceedings of the 16th ACM SIGKDD international conference on Knowledge discovery and data mining
  • Year:
  • 2010

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Abstract

With the proliferation of mobile devices and wireless technologies, mobile social network systems are increasingly available. A mobile social network plays an essential role as the spread of information and influence in the form of "word-of-mouth". It is a fundamental issue to find a subset of influential individuals in a mobile social network such that targeting them initially (e.g. to adopt a new product) will maximize the spread of the influence (further adoptions of the new product). The problem of finding the most influential nodes is unfortunately NP-hard. It has been shown that a Greedy algorithm with provable approximation guarantees can give good approximation; However, it is computationally expensive, if not prohibitive, to run the greedy algorithm on a large mobile network. In this paper we propose a new algorithm called Community-based Greedy algorithm for mining top-K influential nodes. The proposed algorithm encompasses two components: 1) an algorithm for detecting communities in a social network by taking into account information diffusion; and 2) a dynamic programming algorithm for selecting communities to find influential nodes. We also provide provable approximation guarantees for our algorithm. Empirical studies on a large real-world mobile social network show that our algorithm is more than an order of magnitudes faster than the state-of-the-art Greedy algorithm for finding top-K influential nodes and the error of our approximate algorithm is small.