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February 2016

47

Technical

is another way of explaining it that might

be easier to understand, namely that you

introduce a software ‘RIT’ block at the front

end of your software which effectively QSYs

the receiver audio up or down by up to

±0.5Hz, and you pick out the PPS pulse

after that and derive its phase and feed

that back to the RIT block. Explaining it this

way doesn’t need the reader to have prior

knowledge of I/Q techniques.”

Figure 1

shows a circuit diagram of

the injection network Peter describes. The

resistor and capacitor labelled (*) can be

selected to optimise the level of injection into

your system at the frequencies of interest. A

small value for this capacitor serves as a high

pass filter that will compensate for the natural

roll-off of click amplitude at high frequencies.

It also slightly flattens the amplitude over the

spectrum.

Photo 1

is the output waveform at

the diode, showing the greatly accentuated

spike from the leading edge over that from

the trailing one. Software for using the

ClickLock

idea as a tool for measuring LF

propagation is available at

[1]

. Other ideas

for using it can be found via search engines.

Measuring unknown feeder

At a recent club junk sale I bought a reel

of twin feeder – not ribbon, but the all-

enclosed thinner stuff – and I was hoping it

was 75Ω balanced feeder, useful for making

crossed dipoles. When faced with a length

of unknown feeder, we need to measure its

impedance and its velocity factor (vf). There

are three ways to get Zo (but just one to

determine vf), depending on what access to

test equipment you have.

The first, and most accurate, is RF

measurement. A vector network analyser

(VNA) is the best solution, but failing that

just a VSWR bridge and a transmitter that

can tune over a wide range can do the job.

To measure the feeder characteristics, cut

and accurately measure a convenient length

that will behave as a quarter wave at your

lowest frequency of measurement and half

wave, or better still, a full wave at the highest

frequency attainable. With a VNA a length

of say half a metre allows measurements to

be made in the range 30 – 200MHz, which

is comfortably in the range of most modern

handheld RF test equipment. Using a fully

tuneable HF transmitter will need a test piece

several metres long.

Connect a 50Ω load at one end of the

test piece and measure the input impedance

at the other end. We know that an exact

half wave of transmission line, of any

characteristic impedance Zo, will reflect

whatever impedance it is terminated with

back to the input. So using the VNA, or

measuring the SWR whilst sweeping the

transmit frequency, find the lowest frequency

that gives the best match (lowest VSWR).

This is the frequency at which the test piece

is exactly a half wavelength long, and allows

us to determine the velocity factor. Calculate

the half wavelength in air from Lo = 299.8 /

(2xF) (MHz), so vf = length / Lo.

Now go to a half of this frequency and

measure either the maximum purely resistive

impedance with the VNA or the value of the

maximum SWR. This will occur when the

test piece is exactly a quarter wave long.

The VNA allows the transformed resistance

R’ to be read directly, and the characteristic

impedance of the line is then obtained from

Zo = √(50 x R’).

With just a SWR bridge, there are two

resistances that will give any particular

VSWR reading: these are R’= 50 x VSWR

and 50 / VSWR. However, most lines we

are likely to want to measure will probably

be higher than 50Ω so we can assume the

former equation for now.

Figure 2

shows the plot of my 513mm

test

piece measured using my DG8SAQ network

analyser. The

λ

/2 transformation occurs at

197MHz, which has a half wavelength in air

of 299.8/197/2 = 761mm.

So the velocity factor, vf = 531mm

/ 761mm = 0.70. The quarter wave

transformation resulted in a resistance of

209Ω, meaning Zo = √(209Ω * 50Ω) =

102Ω.

Measuring L and C

If you haven’t got access to a network

analyser and do not have a fully tuneable

transmitter to make VSWR measurements,

a basic LC test meter such as the one by

G4HUP can enable a moderately accurate

measurement of Zo. The idea is to measure

the capacitance between the two cores with

the far end open circuit, and the inductance

between the two with the far end shorted.

Now, this test only works where transmission

line effects do NOT come into play. Therefore

it has to be made at a frequency very much

less that that at which the cable becomes a

quarter wave. LC meters like that typically

measure at 500kHz or lower (wavelength

1600 metres or more) so cable lengths up to

a few tens of metres fulfil that requirement.

The characteristic impedance of a

transmission line is given by √(L’/C’), where

L’ and C’ are inductance and capacitance

per unit length. Since in this calculation the

‘unit length’ is the same for top and bottom

of the division, the actual length of the test

piece is irrelevant – provided it is very short

compared with the test frequency.

Using the full length of cable available for

best accuracy, leave the far end open circuit

and measure the capacitance between the

cores. Then short the far end and measure

its inductance. Then calculate Zo from the

equation above. The values for my length of

feeder (about 20 metres long) were 19µH and

1450pF respectively, so: Zo = √(19 X 10

-6

/ 1450 * 10

-12

) = 114Ω. This is somewhat

higher than the VNA measurement gives, but

close enough. It is not possible to calculate

velocity factor this way, but examination of

the insulation type will hopefully give an idea

of the material, from which vf can then be

looked up. A value around 0.7 is a popular

value for many dielectric materials.

Using a Ruler

Vernier callipers anyway. As accurately as

possible, measure the spacing between

the centre of the two conductors, ‘D’, and

the diameter of one of the cores, ‘d’. If

the conductor is stranded, as mine was,

measuring the diameter can be difficult.

PHOTO 2:

Twin feeder prepared for testing.

Showing ends tinned for mechanical

measuring; soldered to an SMA socket

for VNA connection and, at the bottom, a

49.9Ω SMT resistor used as a test load.

Andy Talbot, G4JNT

ac.talbot@btinternet.com