• DocumentCode
    1553089
  • Title

    Propagation Modeling Over Irregular Terrain by the Improved Two-Way Parabolic Equation Method

  • Author

    Kun Wang ; Yunliang Long

  • Author_Institution
    Dept. of Electron. & Commun. Eng., Sun Yat-sen Univ., Guangzhou, China
  • Volume
    60
  • Issue
    9
  • fYear
    2012
  • Firstpage
    4467
  • Lastpage
    4471
  • Abstract
    The two-way split-step parabolic equation (2W-SSPE) method is improved to be able to model both forward- and backward-waves propagation over irregular perfectly electrical conducting (PEC) surfaces and irregular lossy surfaces with impedance boundary conditions (IBC). The discrete mixed Fourier transform (DMFT) is applied in both forward- and backward- direction to deal with IBC, and the boundary shift (BS) method is used to dispose of the irregular terrain effects. Numerical results obtained by the improved 2W-SSPE algorithm for several typical scenarios with different ground types are compared with those got by the previous 2W-SSPE method and the one-way parabolic equation method.
  • Keywords
    discrete Fourier transforms; parabolic equations; tropospheric electromagnetic wave propagation; 2W-SSPE method; BS method; DMFT; IBC; PEC surfaces; backward-waves propagation; boundary shift method; discrete mixed Fourier transform; forward--waves propagation; impedance boundary conditions; irregular lossy surfaces; irregular perfectly electrical conducting surface; irregular terrain effects; one-way parabolic equation method; propagation modeling; two-way split-step parabolic equation method; Atmospheric modeling; Boundary conditions; Buildings; Equations; Mathematical model; Surface impedance; Surface waves; Boundary shift; impedance boundary conditions; mixed Fourier transform; split-step; two-way parabolic equation;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/TAP.2012.2207063
  • Filename
    6231675