• DocumentCode
    1121813
  • Title

    A comparison of radar, optic, and specular null polarization theories

  • Author

    Hubbert, John C.

  • Author_Institution
    Colorado State Univ., Fort Collins, CO, USA
  • Volume
    32
  • Issue
    3
  • fYear
    1994
  • fDate
    5/1/1994 12:00:00 AM
  • Firstpage
    658
  • Lastpage
    671
  • Abstract
    The fields of radar and optical polarimetry are compared. Both fields have defined scattering matrices that describe the coherent scattering of monochromatic electric fields. This paper compares the mathematics of the two disciplines and it is then shown that Kennaugh´s optimum polarizations can be derived in the context of optical polarimetry, which always employs a local right-handed coordinate system. In addition, a novel definition of the receive copolar polarization state is given: that polarization state that results when a plane wave is reflected by a specular surface. The resulting mathematics when this definition is used in termed specular null polarization theory. It is shown that this new definition facilitates the analysis of backscatterers by focusing on those polarization state changes that are only due to the scatterer
  • Keywords
    S-matrix theory; backscatter; geophysical techniques; polarimetry; radar cross-sections; remote sensing; remote sensing by radar; Kennaugh; Kennaugh´s optimum polarization; ackscatterer; coherent scattering; copolar polarization; geophysical measurement technique; mathematics; optical imaging; optical polarimetry; polarimetry; radar remote sensing; right-handed coordinate system; scattering matrices; scattering matrix; specular null polarization theory; Eigenvalues and eigenfunctions; Electromagnetic scattering; Laser radar; Mathematics; Optical polarization; Optical scattering; Radar polarimetry; Radar scattering; Radar theory; Terminology;
  • fLanguage
    English
  • Journal_Title
    Geoscience and Remote Sensing, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0196-2892
  • Type

    jour

  • DOI
    10.1109/36.297983
  • Filename
    297983