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Формула

The second flux, through S, is precisely Prad

Since all terms in Equation (50) depend on the presence of the antenna, it is difficult to pinpoint the “scattered power”, since it does not exist as a separate entity, and the observable is actually the total radiated power. In some cases (see the example mentioned in Section 4) the interaction term vanishes, and one may be inclined, in that case, to call Prad the scattered power (more precisely, the power due to loading with YL).

6. A Simple Application

Consider again the two dipoles shown in Figure 6b, and assume that Pel is a given, active element (the source), and the Pel is a dipole moment induced in the passive, parasitic element 2. That element is in the form ofa short linear antenna, with terminals AB (Figure 7a). We shall evaluate the “s” and “a” fields for that simple configuration. The “s” fields are obtained by short-circuiting AB. At sufficiently large distances l, the induced Pe2 is proportional to Pel, and we may write

Формула

Where Keja is an casily determined factor. The far field of dipole Pel is a given in Equation(36), and similar relationships can be invoked for Pe2. A few simple steps lead to a far field

Формула

If we open the terminals AB, and load them by an impedance Zl, we create a configuration similar to that a Figure 1, where cross section Sg is now replaced by the terminals AB. The field Es in Equation (8) in now Equation (54), and the radiated field contributed by loading the antenna with ZL can be determined by means of either the Thevenin or the Norton equivalent circuits of the receiving antenna (Figure 7b). The resulting dipole Pe2 can be written as CejyPel. It radiates a field

Формула

The total field E=ES+Ea is equation (54), with Keja replaced by (Keja+Ceeb). It isow a simple matter to derive the radiated power, an to identify the interaction terms. For example, the term Prad in Equation (52) takes the form

Формула

The interacting sources are Pel and the “shorted” Pe2 given in Equation (53). The integration over can be performed, if needed by means of the relationship

Формула