• DocumentCode
    3659448
  • Title

    Three-dimensional geometrical channel modeling with different scatterer distributions

  • Author

    Priyashantha Tennakoon;Chandika B. Wavegedara

  • Author_Institution
    Department of Electronic and Telecommunication Engineering, University of Moratuwa, Sri Lanka
  • fYear
    2015
  • Firstpage
    154
  • Lastpage
    160
  • Abstract
    The problem of three dimensional (3D) stochastic geometrically-based channel modeling with non-uniform scatterer distributions is addressed for multistory indoor environments. To this end, we consider a geometrical channel model, where scatterers are assumed to be Gaussian or Rayleigh distributed about the receiver within a spheroid having the transmitter and the receiver located at its focal points. Closed-form expressions are obtained for the joint and marginal probability density functions (PDFs) of the angle of arrival (AOA) in both the elevation and azimuth planes and the time of arrival (TOA). The analytically-derived PDFs of the AOA and TOA obtained for Gaussian and Rayleigh scatterer distributions are compared against those obtained from ray-tracing simulation of a typical indoor office environment. The standard deviation values of Gaussian and Rayleigh scatterer distributions are chosen to provide the best possible approximation to the PDFs of the AOA and the TOA obtained from simulation. Our results clearly indicate that the analytically-derived PDFs of the AOA and the TOA for Gaussian and Rayleigh scatterer distributions are in much closer agreement with those obtained from ray-tracing simulation than for uniform scatterer distribution.
  • Keywords
    "Rayleigh scattering","Receivers","Azimuth","Joints","Three-dimensional displays","Channel models","Solid modeling"
  • Publisher
    ieee
  • Conference_Titel
    Advances in Computing, Communications and Informatics (ICACCI), 2015 International Conference on
  • Print_ISBN
    978-1-4799-8790-0
  • Type

    conf

  • DOI
    10.1109/ICACCI.2015.7275601
  • Filename
    7275601