Practical_Antenna_Handbook_0071639586

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440 P a r t V I : A n t e n n a s f o r O t h e r F r e q u e n c i e s /2 /4-RG-59/U /2 /4-RG-58/U Matching section RG-59/U Main transmission line Figure 19.11 Stacking VHF antennas. VHF/UHF Antenna Impedance Matching VHF/UHF antennas are no different from their HF brethren in their need for impedance matching to the feedline. However, some methods (coax baluns, delta match, etc.) are easier at the higher frequencies, while others become difficult or impossible. An example of the latter case is the tuned LC impedance-matching network. At 6 m, and even to some extent at 2 m, lumped-component LC networks can be used. But at 2 m

C h a p t e r 1 9 : V H F a n d U H F A n t e n n a s 441 and above, other methods are often easier to implement. For example, we can replace the LC tuner with stripline tank circuits. The balun transformer provides an impedance transformation between balanced and unbalanced circuit configurations. Although both 1:1 and 4:1 impedance ratios are possible, the 4:1 ratio is most commonly used for VHF/UHF antenna work. At lower frequencies it is easy to build broadband transformer baluns, but these become more of a problem at VHF and above. Figure 19.6 is a 4:1 impedance ratio coaxial balun often used on VHF/UHF frequencies. Two sections of identical coaxial cable are needed. One section (A) can be any convenient length needed to reach from the antenna to the transmitter. Its characteristic impedance is Z 0 . The other section (B) is cut to be a half-wavelength long at the center of the frequency range of interest. The physical length is found from vF L(inches) = 5904 (19.9) F(MHz) where L = cable length, in inches F = operating frequency, in megahertz v F = velocity factor of coaxial cable The velocity factors of common coaxial cables are shown in Table 19.1. Regular polyethylene 0.66 Polyethylene foam 0.80 Teflon 0.72 Table 19.1 Coaxial Cable Velocity Factors Hard line velocity factors typically lie in the 0.8 to 0.9 range, but it is wise to check the manufacturer’s specifications for the exact number. Alternatively, a better approach for either coaxial cable or hard line is to measure the velocity factor of the specific piece of cable you intend to use. See Chap. 27 (“Instruments for Testing and Troubleshooting”) for more information. Example 19.1 Calculate the physical length required of a 146-MHz 4:1 balun made of polyethylene foam coaxial cable. Solution L = 5904 F v FF = (5904)(0.08) 146 = 4723.2 =32.4in 146

C h a p t e r 1 9 : V H F a n d U H F A n t e n n a s 441<br />

and above, other methods are often easier to implement. For example, we can replace<br />

the LC tuner with stripline tank circuits.<br />

The balun transformer provides an impedance transformation between balanced<br />

and unbalanced circuit configurations. Although both 1:1 and 4:1 impedance ratios are<br />

possible, the 4:1 ratio is most commonly used for VHF/UHF antenna work. At lower<br />

frequencies it is easy to build broadband transformer baluns, but these become more of<br />

a problem at VHF and above.<br />

Figure 19.6 is a 4:1 impedance ratio coaxial balun often used on VHF/UHF frequencies.<br />

Two sections of identical coaxial cable are needed. One section (A) can be any<br />

convenient length needed to reach from the antenna to the transmitter. Its characteristic<br />

impedance is Z 0 . The other section (B) is cut to be a half-wavelength long at the center<br />

of the frequency range of interest. The physical length is found from<br />

vF<br />

L(inches) = 5904 (19.9)<br />

F(MHz)<br />

where L = cable length, in inches<br />

F = operating frequency, in megahertz<br />

v F = velocity factor of coaxial cable<br />

The velocity factors of common coaxial cables are shown in Table 19.1.<br />

Regular polyethylene 0.66<br />

Polyethylene foam 0.80<br />

Teflon 0.72<br />

Table 19.1 Coaxial Cable Velocity<br />

Factors<br />

Hard line velocity factors typically lie in the 0.8 to 0.9 range, but it is wise to check<br />

the manufacturer’s specifications for the exact number. Alternatively, a better approach<br />

for either coaxial cable or hard line is to measure the velocity factor of the specific piece<br />

of cable you intend to use. See Chap. 27 (“Instruments for Testing and Troubleshooting”)<br />

for more information.<br />

Example 19.1 Calculate the physical length required of a 146-MHz 4:1 balun made of<br />

polyethylene foam coaxial cable.<br />

Solution<br />

L = 5904<br />

F<br />

v FF<br />

= (5904)(0.08)<br />

146<br />

= 4723.2<br />

=32.4in<br />

146

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