• DocumentCode
    65792
  • Title

    Data reconstruction in internet traffic matrix

  • Author

    Zhou Huibin ; Zhang Dafang ; Xie Kun ; Wang Xiaoyang

  • Author_Institution
    Coll. of Comput. Sci. & Electron. Eng., Hunan Univ., Changsha, China
  • Volume
    11
  • Issue
    7
  • fYear
    2014
  • fDate
    Jul-14
  • Firstpage
    1
  • Lastpage
    12
  • Abstract
    Traffic matrix is an abstract representation of the traffic volume flowing between sets of source and destination pairs. It is a key input parameter of network operations management, planning, provisioning and traffic engineering. Traffic matrix is also important in the context of OpenFlow-based networks. Because even good measurement systems can suffer from errors and data collection systems can fail, missing values are common. Existing matrix completion methods do not consider traffic exhibit characteristics and only provide a finite precision. To address this problem, this paper proposes a novel approach based on compressive sensing and traffic self-similarity to reconstruct the missing traffic flow data. Firstly, we analyze the real-world traffic matrix, which all exhibit low-rank structure, temporal smoothness feature and spatial self-similarity. Then, we propose Self-Similarity and Temporal Compressive Sensing (SSTCS) algorithm to reconstruct the missing traffic data. The extensive experiments with the real-world traffic matrix show that our proposed SSTCS can significantly reduce data reconstruction errors and achieve satisfactory accuracy comparing with the existing solutions. Typically SSTCS can successfully reconstruct the traffic matrix with less than 32% errors when as much as 98% of the data is missing.
  • Keywords
    Internet; compressed sensing; computer network management; fractals; telecommunication traffic; Internet traffic matrix; SSTCS algorithm; data collection systems; data reconstruction; matrix completion methods; missing traffic flow data; network measurement;; openflow-based networks; self-similarity and temporal compressive sensing algorithm; spatial self-similarity; temporal smoothness feature; traffic flow data; traffic volume; Algorithm design and analysis; Approximation algorithms; Approximation methods; Compressed sensing; Internet; Matrix decomposition; Telecommunication traffic; compressive sensing; matrix completion; network measurement; self-similarity; traffic matrix;
  • fLanguage
    English
  • Journal_Title
    Communications, China
  • Publisher
    ieee
  • ISSN
    1673-5447
  • Type

    jour

  • DOI
    10.1109/CC.2014.6895380
  • Filename
    6895380