Re: physical principle responsible for EMwave propagation



On 15 juil, 22:31, John C. Polasek <jpola...@xxxxxxxxxx> wrote:
On Sun, 15 Jul 2007 15:28:26 -0700, s...@xxxxxxxxxxxx wrote:
On 15 juil, 17:49, John C. Polasek <jpola...@xxxxxxxxxx> wrote:
On Sun, 15 Jul 2007 07:55:06 -0700, s...@xxxxxxxxxxxx wrote:
On 12 juil, 08:31, Rudolf Drabek <newsr...@xxxxxx> wrote:
This is no joke, I ask for help.

Maxwell's theory is wellknown and describes all the math.
relationships of EM waves.
To date I never had the idea to ask for the physical principle behind.

I know and accept the induction principles that charges are the cause
for EM fields.
The vacuum has c, e_o and my_o, but where are the propagating charges?

Would be nice to get really a serious answer of my request.

By definition e_0 (eps_0) is a unit of capacitance per meter of
vacuum and mu_0 is a unit of inductance per meter of vacuum

Both of these are associated when full treatment of em
waves is done. The Poynting vector is a reflection of this
association.

Capacitance implies displacement current, which in turn
implies charges. But it is true that in wave treatment,
there seems to be no traces of charges being associated.

On the other hand, it is known since Planck that light
does not really propagate as a wave despite the usefulness
of wave treatment, but as quantized quantities (photons)

Presumably, when the internal dynamic structure
of individual photons is better understood, we may
finally discover the apparently missing charges.

André Michaud

I have the impression that all light comes from quantized transitions
in the atom, so that each such transition is possessed of some exact
energy E = h*nu = h*c/L? It thereupon transmits as a wave in
pair-space or equivalent with wavelength L.

A close analog is dropping a pebble that has energy E = mgh into a
tranquil pond and watching that energy radiate as waves.It seems clear
the waves must possess energy E, but idt would be a stretch to claim
that E travels as a photonlike particle, just because it's quantized.

Would it ?

If the energy of a single photon emitted by one atom really did
radiated as waves, it would of necessity stop to be localized
and its energy would obviously spread out somehow, no ?

Since you subscribe to the SI system (from your book) you must endorse
eps0 and mu0 and therefore a transmission medium with speed c.

Yes.

I htink> we can both agree that it is not possible to suddenly introduce
a quantum of energy either into the water or the medium without some
natural reaction, which is the formation of radial waves in either the
2D or 3D case.

I would subscribe to this, if I subscribed to vacuum as being or
having
a medium, but I do not. My model makes sense only if there is not
underlying medium that interferes or interacts with the departing
photon.

Electromagnetic properties do not belong to any medium in my
model, but to each individual quanta of energy.

The energy is merely a bookkeeping entry whose value was last known
when the electron changed levels, but must now be accounted in the
departing wave, measurable only with difficulty.

But easy to calculate.

The initial event is a minute flash of light, the wave front spreading
at c with a coherence such that at any point, with a suitable lens it
can be recovered and reproduced as a point image.

I am trying to imagine the size of the lens required to refocus
the spread out energy of even one photon from one hydrogen
atom de-energyzing to rest state coming in merely from Alpha
Centory. How spread out would it be arriving here, and at what
speed would all that spread out energy have to move from
that lens to regroup at the point of detection if all of it
was already moving at c before refocussing ?

Just do the vector operation and you will see that it would
have to regroup faster than c.

The same cannot be said of a photon.

I did some calculation on transverse acceleration of energy
for even one photon. (There was very little math in your old
copy of my book. This has been completed since).

The farthest sidewise that energy of a single quantum can
oscillate transversally for the energy not to internally exceed
c is the integrated transverse amplitude. For all photons,
the absolute transverse acceleration is given by

(2 pi c^2) / (lamda alpha)

where lamda is the wavelength and (lamda/alpha)/(2 pi) is
the integrated amplitude

This came out of converting the photon energy equation to
the form of something being accelerated.

E = hc = e^2/(2 eps0 lambda alpha)

(see equation (11) in this paper :

http://www.wbabin.net/science/michaud.pdf

If you resolve eps0 to its other form

eps0 = 1/ (4 pi c^2 10^-7)

and substitute, you get

e = hc = (e^2 4 pi c^2 10^-7) / (2 lambda alpha)

If you regroup so as to have "something" being
accelerated (the form X v^2/r) you get

e = (e^2 10^-7) [(2 pi c^2)/(lambda alpha)]

Any further spread involves internally exceeding the speed of light.

So what I'm saying is the the event is a quantum event, and its
continuation becomes a continuum, but with a clearly quantized
value.
John Polasek

This makes sense in your model, but in mine, with no underlying
medium, the only option is constant localization with the
maximum spread I mentionned, which amounts to constant
localization.

André Michaud

.



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