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Introduction to Health Physics: Fourth Edition - Ruang Baca FMIPA UB

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762 CHAPTER 14<br />

Figure 14-11. Microwave antenna showing the feeder (tapered horn) and the parabolic reflec<strong>to</strong>r.<br />

In a dipole, electromagnetic energy is radiated from solid conduc<strong>to</strong>rs that are<br />

coupled <strong>to</strong> a transmitter. The horn is an opening in a waveguide from which electromagnetic<br />

radiation emerges in the direction in which the aperture is facing. The<br />

microwave feed is mounted at the focus of the parabolic reflec<strong>to</strong>r and emits radiation<br />

in<strong>to</strong> the reflec<strong>to</strong>r. The radiation is then reflected in a (theoretically) parallel<br />

beam. However, the beam does spread, with the amount of spread being inversely<br />

proportional <strong>to</strong> the size of the reflec<strong>to</strong>r. The measure of beam spread is called the<br />

beamwidth. The beamwidth is defined by the width of the beam at the half-power<br />

points and is measured in degrees. The ability of an antenna <strong>to</strong> concentrate the<br />

radiated electromagnetic energy in<strong>to</strong> a beam is described by a figure of merit called<br />

the antenna gain. The gain of an antenna is defined as the ratio of the intensity of<br />

the radiated signal in the far-field beam <strong>to</strong> the intensity at the same point if the same<br />

amount of transmitter power were radiated by an isotropic antenna.<br />

Antenna gain = G =<br />

power from antenna P<br />

= . (14.26)<br />

power from isotropic radia<strong>to</strong>r P0<br />

The gain of an antenna is related <strong>to</strong> its area and <strong>to</strong> the wavelength of the radiation.<br />

For a parabolic antenna, this relationship is given by<br />

G = 4πA<br />

, (14.27)<br />

λ2 whereA is the area of the antenna aperture and λ is the wavelength of the radiation.

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