• DocumentCode
    1815068
  • Title

    Computation of the RCS of reflector antennas by field correlation

  • Author

    Henderson, R.I.

  • Author_Institution
    GEC-Marconi Res. Centre, Great Baddow, UK
  • fYear
    1991
  • fDate
    33365
  • Firstpage
    42401
  • Lastpage
    42404
  • Abstract
    Describes a method of calculating the radar cross-section of single or multiple reflector antennas by means of the `field correlation theorem´ of Wood (1980). The method is based on the physical optics approximation, and enables both direct and `indirect´ scattering (i.e. scattering by an object seen in a reflector) to be calculated as a surface integral over the scatterer. A similar correlation integral accounts for blockage of one reflector by another. In the case of an axisymmetric reflector antenna, the fields set up within the antenna volume by an incident plane wave can be computed using spherical wave expansions. Using this approach, the various contributors to the RCS of typical single and dual reflector antennas can be computed. The strongest reflections in the region of the main beam come from the feed horn, which, unfortunately, is the most difficult component to model accurately. An approximate technique is described which includes the reflection due to cylindrical modes which are cut off at the throat of the horn, together with the effect of induced currents in the conducting flange
  • Keywords
    approximation theory; physical optics; radar cross-sections; reflector antennas; antenna volume; approximate technique; blockage; conducting flange; correlation integral; cylindrical modes; feed horn; field correlation; field correlation theorem; incident plane wave; induced currents; physical optics approximation; radar cross-section; reflection; reflector antennas; spherical wave expansions; surface integral;
  • fLanguage
    English
  • Publisher
    iet
  • Conference_Titel
    Antenna Radar Cross-Section, IEE Colloquium on
  • Conference_Location
    London
  • Type

    conf

  • Filename
    286031