A Comparison of Calculated and Experimental Attenuations

The frequency to use in determining the attenuation constant, ot. can be chosen fairly well from the pulse width. For example, a rectangular pulse of width T seconds has an energy spectrum that has an upper half-power point at f = 1/(2. 2 T), goes to zero at f = 1/T, and has a maximum energy per decade of frequency at f = 1/(2. 5T). So an equivalent frequency of l/(2T) is a reasonable compromise, and this value of frequency produces good agreement with experimental values.

Table 5-1 shows calculated and experimental values of attenuation (! Vr I /I VI) for various cables. ,

TABLE 5-1

CALCULATED AND EXPERIMENTAL ATTENUATIONS

Attenuation (1 Vr! /І VI)

Cable —

z0

Termination

Calculated

Experimental

Copper — Q

56

56 ft

0.712

0.625 .

103 ft

ft

100 ft

0.915

0. 775

. Stainless Steel — MI

36

. 36 ft

0.-298

. 0.262

30 ft

n

100 ft .

0.438

0.400 .

Molybdenum — Q

56

56 ft

0. 646

0. 601

102 ft

. ft

100 ft

0.829

0. 772

Stainless Steel — Q

75 •

75 ft

0. 250

0. 225

100 ft

ft

100 ft

0. 285

. 0. 250

It is useful to express the attenuation constant, о, in terms of independently variable quantities to facilitate its minimization:

2. 78 x 105 77 . b log 10 ‘ (b/a)