• DocumentCode
    1035093
  • Title

    Theory of imaging of Cassegrainian and Gregorian antennas

  • Author

    Dragone, Corrado

  • Author_Institution
    AT&T Bell Laboratories, Crawford Hill Laboratory, Holmdel, NJ, USA
  • Volume
    34
  • Issue
    5
  • fYear
    1986
  • fDate
    5/1/1986 12:00:00 AM
  • Firstpage
    689
  • Lastpage
    701
  • Abstract
    The formation of an image by an eilipsoidal reflector under illumination from one of its foci is discussed. The transformation relating the field distributions over two conjugate surfaces \\Sigma _{0} and \\Sigma is determined. It is shown that the image produced by the reflected field E over \\Sigma is not an exact replica of the illumination of \\Sigma _{0} , but E = E_{i} + \\delta E , where E_{i} is the image according to geometric optics. The distortion \\delta E is primarily due to the nonzero angle of incidence i on the reflector. If i = 0 then \\delta E \\simeq 0 , in agreement with Fresnel\´s diffraction theory for an optical system of revolution. The theory applies in general to any multireflector arrangement derived from quadric surfaces of revolution and, in particular, to Cassegrainian and Gregorian antennas. As an application, a simple solution to the classical problem of illuminating efficiently the aperture of a reflector antenna is proposed. A horn of relatively small aperture is combined with an imaging reflector. The imaging reflector, an ellipsoid, transforms the horn aperture distribution into a magnified image illuminating efficiently the main reflector, with negligible spillover over a wide frequency range.
  • Keywords
    Geometrical optics (GO); Reflector antennas, multireflector; Antenna theory; Aperture antennas; Ellipsoids; Frequency; Geometrical optics; Lighting; Optical diffraction; Optical distortion; Optical imaging; Reflector antennas;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/TAP.1986.1143870
  • Filename
    1143870