• DocumentCode
    2805802
  • Title

    Parabolic equation method simulations compared to measurements

  • Author

    Geng, N. ; Wiesbeck, W.

  • Author_Institution
    Karlsruhe Univ., Germany
  • Volume
    2
  • fYear
    1995
  • fDate
    4-7 Apr 1995
  • Firstpage
    359
  • Abstract
    In the past the Institut fur Hochstfrequenztechnik und Elektronik at the University of Karlsruhe was primarily involved in ray optical wave propagation modelling for broadcast and mobile communication according to Kurner et al. (1993). But an implementation of a ray optical model which takes into account simultaneously free space propagation, extinction, diffraction, reflection and refraction suffers from the limitations of the UTD and the invalidity at caustics. In contrast the parabolic equation method (PEM) which directly solves the parabolic approximation of the Helmholtz wave equation is well suited to analyse these combined effect. The paper summarises the basic ideas of the PEM for the 2D case. The well known split-step and implicit finite-difference approach are described very briefly. For verification purposes the paper shows a comparison between PEM calculations and measurements. The calculated path loss for several path profiles and frequencies shows an excellent agreement with measurements which were carried out by the University of Aalborg in Denmark for a project in COST 231
  • Keywords
    electromagnetic wave diffraction; 143.9 MHz; 1900 MHz; 2D case; 435 MHz; 970 MHz; Helmholtz wave equation; UTD; caustics; diffraction; extinction; finite-difference approach; free space propagation; frequencies; measurements; parabolic equation method simulations; path loss; path profiles; ray optical wave propagation modelling; reflection; refraction; split-step;
  • fLanguage
    English
  • Publisher
    iet
  • Conference_Titel
    Antennas and Propagation, 1995., Ninth International Conference on (Conf. Publ. No. 407)
  • Conference_Location
    Eindhoven
  • Print_ISBN
    0-85296-637-7
  • Type

    conf

  • DOI
    10.1049/cp:19950450
  • Filename
    640108