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Radar System Engineering

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154 C-W RADAR SYSTEMS [SEC.5.11<br />

exceeds one partin 10’. Actually, much better than this must be done<br />

since the ground returns may be 90 db or thereabouts above the target<br />

returns. Thus, one might expect stabilities of the order of 10’0 to be<br />

needed. Much calculation can be done on this point but, though such<br />

calculation was useful in showing that a workable system was possible,<br />

it will suffice to say here that by very careful attention to detail it was<br />

found possible completely to eliminate all trouble due to frequency<br />

(and amplitude) modulation of the transmitter. The main points were:<br />

crystal control of both transmitter and modulator, very careful regulation<br />

and filtering of power supplies, and operation of important filament<br />

supplies with alternating current (3000 cps) obtained by multiplication<br />

from the repetition frequency.<br />

We next consider the “infinite rejection” filters that are to remove the<br />

ground clutter.<br />

The maximum attenuation required is the quantity of most importance.<br />

Naturally, this is indefinite since it depends on the terrain, and<br />

pertinent measurements are very scanty. But the attenuation needed<br />

may be estimated in several ways, which agree moderately well, and<br />

finally it was measured on the finished system. Data from all sources<br />

indicate that ground returns in mountainous terrain may be much larger<br />

than is tommy-dy realized—in the present case, of the order of 90 db<br />

above noise.<br />

The first method of estimation is to calculate the largest possible<br />

ground return on the assumption that the return is from a mountain so<br />

large as to fill the beam completely. Such a mountain is certainly<br />

possible, and assuming it to be hemispherical its returns will be larger<br />

than those from a target of cross section a in the ratio r2A/k’u with A<br />

the dish area. In the present case, this comes out at about 110 db.<br />

This is certainly an overestimate because the mountain will generally<br />

not have unity reflection coefficient, and because the part of the model<br />

that does the reflecting-namely, the part of the hemisphere normal to<br />

the line of sight—will usually be missing in actuality. Nevertheless,<br />

the calculation is interesting as indicating that oery large ground returns<br />

are possible.<br />

A second estimate can be derived from measurements made at Ellenville,<br />

N. Y. with a more or less normal (l-psec, 100-kw) pulse system.<br />

These measurements showed a ground return 75 db above noise. To<br />

compare these measurements with our present problem, a number of<br />

factors must be taken into account. These are: the difference in pulse<br />

lengths (N 27 db), the different receiver bandwidths (* 30 db), and the<br />

different transmitter powers (*30 db). Taking these factors into<br />

account, the clutter returns at Point 1, Fig. 5.15, may be very crudely

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