Hertzian Wave Wireless TelegraphyFleming, J. A. (John Ambrose), Sir
Science
Hertzian Wave Wireless Telegraphy
Fleming, J. A. (John Ambrose), Sir
Electric waves; Telegraph, Wireless
Another transmitting arrangement, which involves a slightly different
principle, and employs no oscillation transformer, is one due also to
Professor Braun. In this case, a condenser and inductance are connected
in series to the spark balls of an induction coil, and oscillations are
set up in this circuit. Accordingly, there are rapid fluctuations of
potential at one terminal of the condenser. If to this we connect a long
aerial, the length of which has been adjusted to be one quarter of the
length of wave corresponding to the frequency, in other words, to make
it a quarter-wave resonator, then powerful oscillations will be
accumulated in this rod. The relation between the height (H) of the
aerial and the frequency is given by the equation 3 × 10^{10} = 4_n_H,
where _n_ is the frequency of the oscillations and H the height of the
aerial in centimetres. The frequency of the oscillations is determined
by the capacity (C) and inductance (L) of the condenser circuit, and can
be calculated from the formula
n = (5,000,000) / ([\sq]{C (in mfds.) × L (in cms.)}).
That is, the frequency is obtained by dividing into the number
5,000,000, the square root of the product of the capacity in
microfarads, and inductance in centimetres, of the condenser circuit.
It will be found, on applying these rules, that it is impossible to
unite together any aerial of a length obtainable in practice with a
condenser circuit of more than a very moderate capacity. It has been
shown that for an aerial two hundred feet in height the corresponding
resonating frequency is about one and a quarter million.[22] As we are
limited in the amount to which we can reduce the inductance of a
discharge circuit, probably to something like a thousand centimetres,
a simple calculation shows that the largest capacity we can employ is
about a sixtieth of a microfarad. This capacity, even if charged at
60,000 volts, would only contain thirty joules of energy, or about
22·5 foot-pounds, which is a small storage compared to that which can
be achieved when we are employing the above-described methods, which
involve the use of an oscillation transformer. In such a case,
however, it is an advantage to employ a spark-gap in compressed air,
because we can then raise the voltage to a much higher value than in
air of ordinary pressure without lengthening the spark so much as to
render it non-oscillatory.
When employing methods involving the use of an oscillation
transformer, it is possible to use multiple aerials having large
capacity, and hence to store up a very large amount of energy in the
aerial, which is liberated at each discharge. The most effective
arrangement is one in which the radiator draws off gradually a large
supply of energy from a non-radiating circuit, and so sends out a true
train of waves, and not mere impulses, into the ether, and as we shall
see later on, it is only when the radiation takes place in the form of
true wave trains that anything like syntony can be obtained.
Public-domain text, read in full here on John Shaqi.
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