• DocumentCode
    312420
  • Title

    Two-dimensional scattering of pulse waves from thin screens

  • Author

    Veremey, V.V. ; Tuchkin, Yu.A. ; Karacuha, E.

  • Author_Institution
    Dept. of Electron. Eng., GIT Gebze Inst. of Technol., Turkey
  • Volume
    1
  • fYear
    1997
  • fDate
    14-17 Apr 1997
  • Firstpage
    298
  • Abstract
    The paper is devoted to investigation of characteristic properties of electromagnetic pulse signals radiated in the vicinity of conducting screens. A simple two-dimensional model of a reflector antenna has been proposed to study general characteristics of radiation and scattering processes which are important for pulse antenna design. Canonical structures formed by open cylindrical screens excited by a line current source have been studied and numerical results both in the frequency and time domains have been presented. It has been shown that the obtained solution to the corresponding boundary value problem is efficient in the resonance region and in the short-wave band, when the dimensions of the screens can vary form several to hundreds of wavelengths (λ). The reliability and high accuracy of the solution in the frequency domain are originated by the rigorous approach that has been applied to the problem. An analysis of scattering in time domain has been carried out on the base of the data in the frequency domain using Fourier transform algorithms
  • Keywords
    electromagnetic wave scattering; Fourier transform algorithms; boundary value problem; canonical structures; characteristic properties; conducting screens; electromagnetic pulse signals; frequency domain; line current source; open cylindrical screens; pulse antenna design; pulse waves; reflector antenna; resonance region; short-wave band; thin screens; time domains; two-dimensional scattering;
  • fLanguage
    English
  • Publisher
    iet
  • Conference_Titel
    Antennas and Propagation, Tenth International Conference on (Conf. Publ. No. 436)
  • Conference_Location
    Edinburgh
  • ISSN
    0537-9989
  • Print_ISBN
    0-85296-686-5
  • Type

    conf

  • DOI
    10.1049/cp:19970258
  • Filename
    608574