2017 11th European Conference on Antennas and Propagation (EUCAP) 2017
DOI: 10.23919/eucap.2017.7928397
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Wideband pyramidal sinuous antenna for reflector antenna applications

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Cited by 7 publications
(7 citation statements)
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“…14 By extension, rational functions may also be well suited to interpolate variations over geometrical parameters of antenna structures since, numerically, they can capture steep variations in the response, and physically, antenna geometry variations often relate to frequency variations through the electrical size variations of the structure (eg, the length of a thin wire dipole). Figure 1 shows the geometry of the specific sinuous antenna considered here, which was previously presented in other studies, 6,8,15 and repeated here for clarity. The geometry is parametrised with the angles , , and , the growth rate = d n ∕d n + 1 , as well as the height above the ground plane h. The operating bandwidth of the antenna is controlled by the truncations at d 1 = h ∕8( + ) and d N = 1.2 l ∕4( + ) , where N is the total number of log-periodic cells, and h and l indicate the wavelength corresponding to the maximum and the minimum operating frequencies respectively.…”
Section: Performance Metricsmentioning
confidence: 99%
See 3 more Smart Citations
“…14 By extension, rational functions may also be well suited to interpolate variations over geometrical parameters of antenna structures since, numerically, they can capture steep variations in the response, and physically, antenna geometry variations often relate to frequency variations through the electrical size variations of the structure (eg, the length of a thin wire dipole). Figure 1 shows the geometry of the specific sinuous antenna considered here, which was previously presented in other studies, 6,8,15 and repeated here for clarity. The geometry is parametrised with the angles , , and , the growth rate = d n ∕d n + 1 , as well as the height above the ground plane h. The operating bandwidth of the antenna is controlled by the truncations at d 1 = h ∕8( + ) and d N = 1.2 l ∕4( + ) , where N is the total number of log-periodic cells, and h and l indicate the wavelength corresponding to the maximum and the minimum operating frequencies respectively.…”
Section: Performance Metricsmentioning
confidence: 99%
“…Figure shows the geometry of the specific sinuous antenna considered here, which was previously presented in other studies, and repeated here for clarity. The geometry is parametrised with the angles θ , α , and δ , the growth rate τ = d n / d n + 1 , as well as the height above the ground plane h .…”
Section: Antenna Descriptionmentioning
confidence: 99%
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“…But it demonstrates dual circular / dual linear polarization characteristics along with self-complementary, frequency independent nature. The features of sinuous makes a great option for UWB applications such as radars, electronic warfare and high sensitivity requirement at square kilometer array radio telescopes [50][51][52][53]. But in case of radio astronomy applications, instead of cavity backing structure, sinuous array antennas are arranged on a cones surface at 45°.…”
Section: Introductionmentioning
confidence: 99%