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A General Approach for Modules Identification in Evolving Networks

In: Dynamics of Information Systems

Author

Listed:
  • Thang N. Dinh

    (University of Florida)

  • Incheol Shin

    (University of Florida)

  • Nhi K. Thai

    (University of Minnesota)

  • My T. Thai

    (University of Florida)

  • Taieb Znati

    (University of Pittsburgh)

Abstract

Summary Most complex networks exhibit a network modular property that is nodes within a network module are more densely connected among each other than with the rest of the network. Identifying network modules can help deeply understand the structures and functions of a network as well as design a robust system with minimum costs. Although there are several algorithms identifying the modules in literature, none can adaptively update modules in evolving networks without recomputing the modules from scratch. In this chapter, we introduce a general approach to efficiently detect and trace the evolution of modules in an evolving network. Our solution can identify the modules of each network snapshot based on the modules of previous snapshots, thus dynamically updating these modules. Moreover, we also provide a network compact representation which significantly reduces the size of the network, thereby minimizing the running time of any existing algorithm on the modules identification.

Suggested Citation

  • Thang N. Dinh & Incheol Shin & Nhi K. Thai & My T. Thai & Taieb Znati, 2010. "A General Approach for Modules Identification in Evolving Networks," Springer Optimization and Its Applications, in: Michael J. Hirsch & Panos M. Pardalos & Robert Murphey (ed.), Dynamics of Information Systems, chapter 0, pages 83-100, Springer.
  • Handle: RePEc:spr:spochp:978-1-4419-5689-7_4
    DOI: 10.1007/978-1-4419-5689-7_4
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    Cited by:

    1. He, Jialin & Chen, Duanbing & Sun, Chongjing & Fu, Yan & Li, Wenjun, 2017. "Efficient stepwise detection of communities in temporal networks," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 469(C), pages 438-446.

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