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where we have introduced the shaping parameter [Czarnecki 2001] This parameter allows modifications to the paraboloidal shape, where = 1 gives the normal paraboloid and = 05 gives the equation for a cone Examples of possible cross sections (generating curves) are shown in Figure 318 Thus, the same equation can be used to characterize many typical shapes, from pointed to flat-topped surfaces Similar variations can be applied to hyperboloids and ellipsoids The results for the paraboloid are included in the discussion in the next section, where different shapes are compared The electromagnetic aspects, including mutual coupling and radiating patterns for paraboloidal array antennas, are discussed in detail in s 7 and 8 337 Comparing Shapes The studied shapes differ in curvature and in the slope of the sides This is important in the trade-off of performance versus scan angle.



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Use the W3C s MarkUp Validation Service, available at http://validator .w3.org/, to check your HTML against most of the versions mentioned in this chapter.

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shapes, element types, requirements, and so on can be so different However, we will select and analyze typical examples, including case studies from the literature In this way, we hope to provide a picture of the performance and characteristics of conformal antennas together with an understanding of important factors that govern their performance Additional information is provided in the s 9 and 10 on beam forming methods and pattern synthesis, respectively In order to illustrate the cylindrical case, we will several times use data derived from a comprehensive theoretical and experimental study of a cylindrical C-band array [Persson and Josefsson 2001] This 600 mm diameter array has 54 azimuthally polarized waveguide aperture elements with 053 (at 43 GHz) spacings in the E plane There are three rows with 18 elements each, extending over about 120 in the azimuth.

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We have looked mainly at the minimum effective area within the scan region but, in reality, the requirements are often more detailed and different weights can be given to different regions of the coverage A summary of how different shapes make use of the available size (2R base diameter) is shown in Figure 319, where we have also included a hyperbolic shape and the planar case for reference All cases shown in this figure (except the pyramid and the plane) have h/R = 1 The hyperboloid has an eccentricity e = 11 We see that performance very much depends on the antenna shape The pyramid makes poor use of the available base area (inscribed in the 2R diameter circle) The single plane surface performs well up to the scan limit of 60 , but covers only 50% of the required volume.

The integral of U is tan x; we need no constants of integration because we merely want to obtain a particular solution. The answer is y2 22. The standard form is y 2x 1 x2 y 2 1 x2 y 0. y1 tan x sin x . x

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