1981
DOI: 10.1049/pbew010e
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Aperture Antennas and Diffraction Theory

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Cited by 89 publications
(33 citation statements)
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“…(4) The radiation pattern of the compound box-horn is derived by plane wave spectra approach for three dimensional fields [19]. The radiation fields for the aperture antenna [19] is given by…”
Section: Analysis Of Radiation Pattern Of Compound Box-horn Antennamentioning
confidence: 99%
See 1 more Smart Citation
“…(4) The radiation pattern of the compound box-horn is derived by plane wave spectra approach for three dimensional fields [19]. The radiation fields for the aperture antenna [19] is given by…”
Section: Analysis Of Radiation Pattern Of Compound Box-horn Antennamentioning
confidence: 99%
“…λ is wavelength in free-space.θ andφ are unit vectors in directions of θ and φ, respectively. F (k x , k y ) is the Fourier transform of the tangential electric field in the aperture [19] and can be evaluated as given below.…”
Section: Analysis Of Radiation Pattern Of Compound Box-horn Antennamentioning
confidence: 99%
“…A spectral method, described in [7][8], was used to generate a finite sample of a rough surface with desired statistics. In this method, a set of normally distributed (both real and imaginary part) Fourier coefficients is generated and then weighted by a spectral density function in the frequency domain.…”
Section: Random Surface Generationmentioning
confidence: 99%
“…The gain pattern used for the calculations was obtained from [8], using the pattern for a pyramidal horn with the measured antenna dimensions of b = 5.7 cm by a = 7 cm for the aperture dimension and I; = 10 cm and IH = 8.9 cm for the corresponding flare lengths of the horn. Good agreement is observed between the theory and experiment, indicating that the background noise removal procedure was reasonable.…”
Section: Antenna Pattern Effectsmentioning
confidence: 99%
“…instead of solving (1) by MOM directly, we convert it to the dual series equations [5,, in terms of surface current angular coefficients Then, we extract the static part of the kernel, and also, the part corresponding to the circular shape of the reflector By using the set of eigenfunctions of this partial operator as expansion functions. we obtain finally a regularized matrix equation, i e , that of the Fredholm 2-nd kind…”
mentioning
confidence: 99%