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Invulnerable Filters 379<br />

20 t<br />

lmin<br />

15<br />

dB<br />

10<br />

Figure 9.43.<br />

oL-......;iii;iii~<br />

.2 .5<br />

1.0<br />

W-<br />

2.<br />

Selectivity curves for the invulnerable bridged-T network.<br />

5.<br />

10.<br />

Bartlett's bisection theorem to convert the bridged-T network in Figure 9.41 to<br />

a symmetric lattice, which is a constant resistance when d = 1 (see Guillemin,<br />

1957). When d= I, implying that R=A/c, bridged-T networks may be<br />

cascaded so that the overall L min<br />

is just the sum <strong>of</strong> the individual L min values.<br />

Equations (9.92) and (9.98) provided the design curves in Figure 9.43. Note<br />

that (9.98) gives the same result for d and 1/d; the curves in Figure 9.43 are<br />

64<br />

32<br />

16<br />

B<br />

4<br />

2<br />

1<br />

.2 .5 1. 2. 5. 10.<br />

Figure 9.44.<br />

w-<br />

Maximum possible SWR for bridged-T invulnerable filters.

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