1969
DOI: 10.1049/piee.1969.0137
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Electric-field distribution in the focal region of an offset paraboloid

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Cited by 17 publications
(7 citation statements)
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“…The focal region field in this situation was described some years earlier by Bem [2]. They find that this field can be approximately matched by the addition of the TE 21 mode in a circular feed, the HE 21 in a radially corrugated feed, or the TE 11 mode in a rectangular feed.…”
Section: Introductionmentioning
confidence: 72%
“…The focal region field in this situation was described some years earlier by Bem [2]. They find that this field can be approximately matched by the addition of the TE 21 mode in a circular feed, the HE 21 in a radially corrugated feed, or the TE 11 mode in a rectangular feed.…”
Section: Introductionmentioning
confidence: 72%
“…Bem [16] derived the closed-form expressions of the transverse focal plane fields (i.e., ) of an offset reflector antenna using the physical optics (PO) approach. In its simplified form, these expressions can be written as 1536-1225/$26.00 © 2009 IEEE (1) (2) where is the Bessel function of order , is the reflector aperture diameter, and is the offset angle.…”
Section: A Focal Region Fields Of An Offset Reflectormentioning
confidence: 99%
“…In its simplified form, these expressions can be written as 1536-1225/$26.00 © 2009 IEEE (1) (2) where is the Bessel function of order , is the reflector aperture diameter, and is the offset angle. Using the mathematical formulation as suggested by Bem [16], a MATLAB program was developed to estimate the focal region fields of an offset reflector antenna. Fig.…”
Section: A Focal Region Fields Of An Offset Reflectormentioning
confidence: 99%
“…The required expressions for the unit normal nf and the surface differential dS have been given by Bem [12] where Ei = -qHj. The expression for dE agrees with previous results [11], [12] (7) In (7), we have neglected terms in r2/rl, and the validity of this approximation has been discussed previously [11]. The phase term Q, in (3) The upper limit am of the 01 integration is given by [11] Om=tan -1 (D/4f).…”
Section: A Physical-optics Integrationmentioning
confidence: 99%
“…Note that the summations truncate at n = 2 which is in contrast to the case of the offset parabola [11], [12] where the summations run to n = oo.…”
Section: Poynting Vectormentioning
confidence: 99%