• DocumentCode
    2036237
  • Title

    Propagation prediction in rough and branched tunnels by the ADI-PE technique

  • Author

    Martelly, R. ; Janaswamy, R.

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Univ. of Massachusetts, Amherst, MA, USA
  • fYear
    2009
  • fDate
    14-18 Sept. 2009
  • Firstpage
    596
  • Lastpage
    599
  • Abstract
    The study of radiowave propagation in tunnels is important for the development of telecommunication systems. The vector Parabolic Equation (PE) and the alternate direction implicit (ADI) technique are used to study radiowave propagation in branched tunnels and in tunnels with rough walls. Previous work has shown that the ADI-PE method can accurately predict transmission loss in straight tunnels with smooth walls and with known electrical parameters. We extend the analysis of this method by including the realistic cases of branching tunnels and tunnels with rough walls. We briefly discuss the boundary conditions used in each case as well as compare our results with known numerical or analytical models. The numerical results obtained for the branched tunnel case were compared with the results produced by HFSS and the results for the rough wall case were compared with known analytical loss factors. The results show excellent agreement in both cases.
  • Keywords
    parabolic equations; radiocommunication; radiowave propagation; tunnels; vectors; ADI-PE technique; alternate direction implicit technique; radiowave propagation; rough wall; rough-branched tunnel model; telecommunication system; transmission loss prediction; vector parabolic equation; Analytical models; Boundary conditions; Diffraction; Equations; Geometry; Propagation losses; Radiowave propagation; Solid modeling; Surface impedance;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electromagnetics in Advanced Applications, 2009. ICEAA '09. International Conference on
  • Conference_Location
    Torino
  • Print_ISBN
    978-1-4244-3385-8
  • Electronic_ISBN
    978-1-4244-3386-5
  • Type

    conf

  • DOI
    10.1109/ICEAA.2009.5297359
  • Filename
    5297359