• DocumentCode
    55837
  • Title

    New Efficient Indoor Cooperative Localization Algorithm With Empirical Ranging Error Model

  • Author

    Shenghong Li ; Hedley, Mark ; Collings, Iain B.

  • Author_Institution
    Commonwealth Sci. & Ind. Res. Organ. (CSIRO), Marsfield, NSW, Australia
  • Volume
    33
  • Issue
    7
  • fYear
    2015
  • fDate
    Jul-15
  • Firstpage
    1407
  • Lastpage
    1417
  • Abstract
    Cooperative localization can improve both the availability and accuracy of positioning systems, and distributed belief propagation is a promising enabling technology. Difficulties with belief propagation lie in achieving high accuracy without causing high communication overhead and computational complexity. This limits its application in practical systems with mobile nodes that have limited battery size and processing capabilities. In this paper, we propose an efficient cooperative localization algorithm that can be applied to a real indoor localization system with a nonGaussian ranging error distribution. We first propose an asymmetric double exponential ranging error model based on empirical ranging data. An efficient cooperative localization algorithm based on distributed belief propagation is then proposed. The communication and computational cost is reduced by passing approximate beliefs represented by Gaussian distributions between neighbours and by using an analytical approximation to compute peer-to-peer messages. An extension of the proposed algorithm is also proposed for tracking dynamic nodes. The proposed algorithms are validated on an indoor localization system deployed with 28 nodes covering 8000 m2, and are shown to outperform existing algorithms. In particular, the fraction of nodes located to one-meter accuracy is doubled using the proposed ranging error model and localization algorithm.
  • Keywords
    Gaussian distribution; approximation theory; belief networks; cooperative communication; Gaussian distributions; analytical approximation; asymmetric double exponential ranging error model; distributed belief propagation; empirical ranging error model; indoor cooperative localization algorithm; nonGaussian ranging error distribution; Accuracy; Approximation algorithms; Approximation methods; Belief propagation; Computational modeling; Distance measurement; Peer-to-peer computing; Cooperative localization; belief propagation; cooperative localization; indoor positioning; ranging error model;
  • fLanguage
    English
  • Journal_Title
    Selected Areas in Communications, IEEE Journal on
  • Publisher
    ieee
  • ISSN
    0733-8716
  • Type

    jour

  • DOI
    10.1109/JSAC.2015.2430273
  • Filename
    7103017