• DocumentCode
    2361124
  • Title

    Two high-frequency methods (UTD & BDW) for predicting the collective radiation by large finite planar arrays

  • Author

    Janpugdee, P. ; Pathak, P.H. ; Burkholder, R.J.

  • Author_Institution
    ElectroScience Lab., Ohio State Univ., Columbus, OH
  • fYear
    2006
  • fDate
    6-10 Nov. 2006
  • Firstpage
    1
  • Lastpage
    4
  • Abstract
    Two efficient high-frequency (HF) methods, namely, a uniform geometrical theory of diffraction (UTD) and a boundary diffraction wave (BDW) method, for predicting the collective radiation from large finite planar antenna phased arrays are reviewed. The current distribution over the whole array for a given excitation is first obtained from a moment method (MoM) solution of the governing array integral equation. A traveling wave (TW) basis set is then used to represent the MoM based array distribution to facilitate an asymptotic HF analysis based on the UTD and BDW, respectively, to predict the "collective" radiation (or scattering) from the whole array at once. An asymptotic reduction of the BDW leads to the UTD. Both the UTD and BDW solutions provide a physical picture for the array radiation mechanisms.
  • Keywords
    antenna phased arrays; electric field integral equations; geometrical theory of diffraction; method of moments; planar antenna arrays; array integral equation; asymptotic HF analysis; boundary diffraction wave method; collective radiation prediction; high-frequency method; large finite planar antenna phased array; moment method; traveling wave basis set; uniform geometrical theory of diffraction; Antenna arrays; Apertures; Current distribution; Hafnium; Integral equations; Moment methods; Phased arrays; Physical theory of diffraction; Planar arrays; Scattering; UTD; boundary diffraction wave; finite planar array; high frequency method;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation, 2006. EuCAP 2006. First European Conference on
  • Conference_Location
    Nice
  • Print_ISBN
    978-92-9092-937-6
  • Type

    conf

  • DOI
    10.1109/EUCAP.2006.4584869
  • Filename
    4584869