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Performance of two tripole arrays as frequency-selective surfaces

Performance of two tripole arrays as frequency-selective surfaces

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© The Institution of Electrical Engineers
Published

The current distribution along the arms of tripoles arranged on two equilateral triangular lattices has been computed and shown to have a simple cosinusoidal form. Calculated and measured transmission curves agree closely and give band spacings ≳2:1. The crosspolar performance in a 45°-incidence diplexer is lattice-dependent.

Inspec keywords: current distribution; antenna arrays; antenna theory

Other keywords: frequency-selective surfaces; antennas; transmission curves; equilateral triangular lattices; 45 degree incidence diplexer; tripole arrays; cosinusoidal form; crosspolar performance; current distribution; band spacings; lattice-dependent

Subjects: Antenna arrays; Antenna theory

References

    1. 1)
      • R. Cahill , E.A. Parker . Concentric ring and Jerusalem cross arrays as frequency selective surfaces for a 45°-incidence diplexer. Electron. Lett. , 313 - 314
    2. 2)
      • S.M.A. Hamdy , E.A. Parker . Influence of lattice geometry on transmission of electromagnetic waves through arrays of crossed dipoles. IEE Proc. H., Microwaves, Opt. & Antennas , 7 - 10
    3. 3)
      • Ohta, H.H.: `Circuit representation of tripole element array for frequency selective surfaces', AP-S International Symposiyum Digest, 1982, 2, p. 455–458.
    4. 4)
      • Henderson, L.W., Munk, B.A., Nichols, S., Brown, R.: `Multilayer frequency sensitive surfaces of tripoles', AP-S International Symposiyum Digest, 1982, 2, p. 459–462.
    5. 5)
      • V.D. Agrawal , W.A. Imbriale . Design of a dichroic Cassegrain subreflector. IEEE Trans. , 466 - 473
    6. 6)
      • E.L. Pelton , B.A. Munk . A streamlined metallic radome. IEEE Trans. , 799 - 803
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