[General] De Broglie Wave

Albrecht Giese genmail at a-giese.de
Fri Feb 5 12:43:40 PST 2016


Hi Al,

true, in the frame of the particle the dB wavelength is infinite. 
Because in its own frame the momentum of the particle is 0. The particle 
oscillates with the frequency of the particle's Zitterbewegung (which 
background fields do you have in mind? De Brogie does not mention them). 
This oscillation is in no contradiction with this wavelength as the 
phase speed is also infinite. For the imagination, the latter means that 
all points of that wave oscillate with the same phase at any point.

Which  background waves do you have in mind? What is the CNONOICAL 
momentum? And what about E&M interactions? De Broglie has not related 
his wave to a specific field. An E&M field would anyway have no effect 
in the case of neutron scattering for which the same de Broglie 
formalism is used. And into which frame do you see the wave 
Lorentz-transformed?

So, an electron in his frame has an infinite wavelength and in his frame 
has the double slit moving towards the particle. How can an interference 
at the slits occur? No interference can happen under these conditions. 
But, as I have explained in the paper, the normal wave which accompanies 
the electron by normal rules (i.e. phase speed = c) will have an 
interference with its own reflection, which has then a wavelength which 
fits to the expectation of de Broglie. But that is a very local event 
(in a range of approx. 10^-12 m for the electron) and it is not at all a 
property of the electron as de Broglie has thought.

To say it again: The de Broglie wavelength cannot be a steady property 
of the particle. But Schrödinger and Dirac have incorporated it into 
their QM equations with this understanding.

If I should have misunderstood you, please show the mathematical 
calculations which you mean.

Ciao, Albrecht


Am 05.02.2016 um 19:20 schrieb af.kracklauer at web.de:
> Hi: Albrecht:
> Your arguments don't resonate with me.  The deB' wave length is 
> infinite in the particles frame: it is the standing wave formed by the 
> inpinging background waves having a freq. = the particle's 
> Zitterbewegung.  If these TWO waves are each Lorentz x-formed to 
> another frame and added there, they exhibit exactly the DeB' 
> modulation wavelength proportional to the particle's momentum.  The 
> only mysterious feature then is that the proportionality is to the 
> CNONICAL momentum, i.e., including the vector potential of whatever 
> exterior E&M interactions are in-coming.  Nevertheless, everything 
> works our without contradiction.  A particle oscillates in place at 
> its Zitter freq. while the Zitter signals are modulated by the DeB' 
> wavelength as they move through slits, say.
> ciao,  L
> *Gesendet:* Freitag, 05. Februar 2016 um 12:28 Uhr
> *Von:* "Albrecht Giese" <genmail at a-giese.de>
> *An:* "Richard Gauthier" <richgauthier at gmail.com>, 
> general at lists.natureoflightandparticles.org
> *Betreff:* Re: [General] De Broglie Wave
> Hi Richard and Al, hi All,
>
> recently we had a discussion here about two topics:
>
> 1. The functionality of the de Broglie wave, particularly its wavelength
> if seen from a different inertial system. Such cases lead to illogical
> situations.
> 2. The problem of the apparent asymmetry at relativistic dilation.
>
> I have investigated these cases and found that they are in some way
> connected. Relativistic dilation is not as simple as it is normally
> taken. It looks asymmetric if it is incorrectly treated. An asymmetry
> would falsify Special Relativity. But it is in fact symmetrical if
> properly handled and understood.
>
> It is funny that both problems are connected to each other through the
> fact that de Broglie himself has misinterpreted dilation. From this
> incorrect understanding he did not find another way out than to invent
> his "theorem of phase harmony"; with all logical conflicts resulting
> from this approach.
>
> If relativity is properly understood, the problem seen by de Broglie
> does not exist. Equations regarding matter waves can be derived which
> work properly, i.e. conform to the experiments but avoid the logical
> conflicts.
>
> As announced, I have composed a paper about this. It can be found at:
>
> https://www.academia.edu/21564534/The_Conflict_with_the_De_Broglie_Wavelength
> .
>
> I thank Richard Gauthier for the discussion which we had about this
> topic. It caused me to investigate the problem and to find a solution.
>
> Albrecht
>
>
>
>
>
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