• DocumentCode
    2777797
  • Title

    Equiphase lobe condition of radiation pattern

  • Author

    Kongyu, Feng

  • Author_Institution
    Institute of Electronics, Academia Sinica, Beijing, China
  • Volume
    22
  • fYear
    1984
  • fDate
    30834
  • Firstpage
    421
  • Lastpage
    425
  • Abstract
    Voltage radiation pattern of an antenna expressed in the spherical coordinate system is \\buildrel\\rightharpoonup\\over{F}({\\theta}, \\phi ) = \\buildrel\\rightharpoonup\\over{\\Im}({\\theta}, \\phi )\\exp[i\\psi ({\\theta}, \\phi )] where overrightarpoonup{??}(theta, phi) is the amplitude (vector real function) and \\psi(\\theta, \\phi) is the phase (real function).It is well known that \\psi(\\theta, \\phi) is dependent upon the phase reference point (at which its phase is assigned to zero) of the antenna system. Usually, we say the antenna system possesses a phase center, if we could find such a phase reference point in the system that \\psi(\\theta, \\phi) is equal to zero or \\pm\\pi/2 in equation (1). In this case, the fields at any points of a lobe in the radiation pattern are inphase. It is termed equiphase lobe in our discussion. R.C.Spencer has discussed the dependence of real lobe ( \\psi=0 ) on the current distribution of the linear array (RL Report No. 762-1, Jan. 21, 1946) and A.R. Velipert has given the condition of the phase center of the linear array (Radiotekhnika (Russia), Vol. 16 No.3 1961). In this paper, the condition of equiphase lobe is discussed in general case, certain theorem is proposed and proved and some lemmas are deduced.
  • Keywords
    Adaptive arrays; Antenna arrays; Antenna radiation patterns; Antenna theory; Current; Phased arrays; Voltage;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 1984
  • Type

    conf

  • DOI
    10.1109/APS.1984.1149245
  • Filename
    1149245