Reactive and radiative fields
The experiments on the interaction of a conductor carrying a current and a magnetic field conducted by Oersted more than two hundred years ago , have resulted in conventions that unfortunately are still colouring our perceptions of how exactly the electromagnetic field around a wire carrying a current is configured. Even when we have the means of verifying the truth or falsity of these perceptions we have failed to put right many of the previously drawn hypotheses , which a cursory examination show to be false. For
instance to take one of the most damaging hypotheses on which practically the whole foundation of electromagnetism rests. Let us take the field due to a flow of current in a straight conductor. We have been told that in
such a case the magnetic field , exists at right angle
to the conductor , this is patently false. An examination of
Fig1. Shows the experiment which was conducted to show that the magnetic field exists at right angles to the conductor.
Fig 1.
Even a little bit of thought
shows that this must be wrong , these concentric circles exist
at every point along the length of the conductor ,
they would obviously taper off towards the positive and
negative poles , thus the electromagnetic field around a
conductor must in fact resemble the field around a bar
magnet. As shown in Fig 2.
It can easily be proven , by a simple experiment that a
compass placed in this field would undergo not a tangential deflection as seen in Fig 1but would align with the lines of force in a North South direction.. Thus it can be rationalized , even without
resource to practical experiments , that the electromagnetic
field around a straight conductor carrying a current is a
solenoidal field. An argument might be made that the field
seen in Fig
2 , describes
the electrical field around the conductor and not the magnetic
field but this is superfluous , since the field around the
conductor is seen to be indistinguishable from that generated
around a permanent bar magnet. Therefore the theory put
forward by New Field Theory or "Aumic" theory that the "lines
of force " observed around a conductor carrying an electrical
current are in fact lines of linked photons which originate at
the negative pole , flow through the conductor , leave the
conductor at the positive pole , travel through the space
surrounding the conductor and re-enter the conductor at the
negative end , resulting in a continuous loop of energy, in
and around the conductor , is substantiated. It is also
conclusively proved that the electromagnetic field around the
conductor is not as has hitherto been believed emanating at
right angles to the conductor .
Fig
3.
According
to the theory proposed by Oersted and the convention still
followed today if we were to view the lines of force
around an electrical conductor laid flat on the page , then
the lines of force would be represented by the dots shown in
Fig
3. i.e
they would be coming vertically through the paper. A simple experiment shows that this
is not true , if iron filings are sprinkled around a conductor
positioned as shown in Fig 3
, the iron filings should (a)
stand on end (b)
be localised around the points indicated . What we see in fact
is neither of these two phenomena , what we see is the type of
formation indicated in Fig 2.
An
interesting corollary to the New Field Theory , is that the
energy of radiative and reactive current depends solely upon
the orientation of the composite wave (i.e wave composed of
chains of linked photons. ) It has already been established
that according to New Field Theory (NFT) or "Aumic "
theory , the photon possesses a solenoidal
electromagnetic field , this enables the photon to link up in
two different orientations , conduction photons can link
together either in series or in parallel. In the reactive
field (the field which provides electrical energy also known
as the inductive field ) the photons are linked together
in series or end to end in a positive to negative orientation
, ( like bar magnets arranged in a line with a north to south
alignment ) when this happens the composite wave-length
would carry the energy of a single conduction photon ,
resulting in a considerable flow of energy in the conductor (
i.e an electrical current ) . If however the chain of linked
photons is released from the conductor for some reason as for
instance a sudden reversal of polarity the photons would
undergo a movement of ninety degrees and line up laterally (
i.e bar magnets placed in a row side by side , north pole to
north pole , south pole to south pole ) the composite
wave-length with this orientation would carry the energy of a
single conduction photon divided by the number of photons in the composite wave . ( i.e a radiative field
).
To give you an example of how this works , take for
instance the ordinary house-hold supply of 60Hz. This gives a wave-length of
about 5 x
10 6 m. Using the equation hc/wave-length The energy corresponding to
this wave-length would be 6.62 x 10 - 34 x 3 x 10 8/ 5 x
106 m = 3.972 x 10 -32 J
, which is
infinitesimal , about 2.47 x 10 -13 eV . Yet the current due to
this field is measured in hundred of Amperes and thousands of
Volts , how can there be any connection between the two ?
There seems to be no connection whatever between the energy
value of the composite wave energy (field )and the energy in
the conductor as it is at present explained. To elaborate on
this further, the energy in the field when used in an
induction process results in almost the same current
(98%)
flowing in the
secondary as was present in the primary , yet if the two
conductors are separated by some distance , (say 500 m ) and the same frequency is used
, the energy in the secondary conductor due to the field is
hardly detectable and is in the order of milliamps . This
reduction in energy is not in proportion to the inverse square
law. What is actually taking place ? Using the New Field
Theory explanation it is possible to see that as long as the
photons are aligned in series the amount of energy delivered
to the conductor does not vary, irrespective of the composite
wave length. Since the wave-length of a conduction photon has
been fixed at 10 -6 m. it follows that the energy
delivered by each composite wave-length would remain the same.
In this case it would be as follows ( (composite wave length/conduction photon wave length) x (composite wave length energy value ) = conduction photon energy value )(5x106 /
10-6 ) x (4 x 10-32 )
=19x10-20 J which is the energy of the conduction photon and is
equal to about
1.9eV. Thus the
orientation of the photons in the composite wave decides the
amount of energy delivered to the conductor. Now if we take
the radiative value of the same field the photons have been
oriented laterally and the energy value at the receiving
conductor (antenna ) 500m
away would be the intensity value I multiplied by the
energy of the composite wave i.e 6.62 x 10 - 34 x 3 x 10 8/ 5
x 106 m = 3.972 x 10-32 J
(approx). which
is several orders of magnitude lower than what we would have
expected if conventional reasoning is used but at the same time accurately represents the radiative value.