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280 P a r t I V : D i r e c t i o n a l H i g h - F r e q u e n c y A n t e n n a A r r a y s<br />

Direction of<br />

propagation<br />

Director<br />

D1<br />

S<br />

Driven<br />

element<br />

Feedpoint<br />

DR<br />

S<br />

Reflector<br />

R<br />

Figure 12.2 Basic Yagi-Uda antenna.<br />

In addition to having a driven element—which is similar to a standard half-Â<br />

wavelength dipole fed at or near the center by any of a number of different means that<br />

we will discuss later—Yagi antennas employ either or both of two additional types of<br />

elements: reflectors and directors. These are called parasitic elements because they are<br />

not directly connected to the feedline but instead receive energy radiated from the<br />

driven element and then reradiate it. The combination of this reradiated energy from<br />

the parasitic elements with the original radiation from the driven element causes<br />

peaks and nulls in the radiation field at a distance from the antenna as a function of<br />

both the azimuthal (or compass) heading and the elevation angle of the receiving point<br />

from the antenna.<br />

The mathematical equations to support and “prove” the operation of Yagi antennas<br />

are beyond the scope of this book, but here’s a short qualitative description of what<br />

goes on:<br />

The driven element of a Yagi is, for all intents and purposes, nothing more than a<br />

half-wave dipole. RF energy fed to it via the feedline connected at its center terminals<br />

creates RF currents and magnetic fields that radiate from the element, as we learned in<br />

Chap. 3. When these radiation fields reach a parasitic element (either a reflector or a<br />

director), they induce fields and currents in that element because it is, after all, a conductor.<br />

But because each parasitic element is deliberately made shorter (when used as a<br />

director) or longer (when used as a reflector) than an exact half-wavelength at the frequency<br />

of operation, the induced fields do not establish the same amplitude and phase<br />

relationships on the parasitic element as exist in the driven element.

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