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Gravitation and Maxwell's Electrodynamics, BOUNDARY CONDITIONS



 
 
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Old September 12th 03, 10:32 AM
Aleksandr Timofeev
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Default Gravitation and Maxwell's Electrodynamics, BOUNDARY CONDITIONS

"George Dishman" wrote in message ...
"Aleksandr Timofeev" wrote in message
om...
(Sergey Karavashkin) wrote in message

. com...

Excepting me, all participants of a controversy avoid arguing
properties of a PARAMETRIC RESONANCE. They reduce all kinds
of a resonance in an electricity only to a Helmholtz resonance,
i.e. to the theory of a resonance of the nineteenth century.
(XIX century!!!).

This problem is interlinked to psychology of thinking
by physical stereotypes.


The reason I started with simple resonance was that it
was clear that Sean was not familiar with even that. When
someone is learning a subject, it is logical to start with
the simplest form and once that is mastered move on to more
complex variations.


I well perceive you. A part of time, I train of the creatively
gifted young men to independent thinking at development
of the self-maintained designs from initial ideas and ending
concrete terminated embodying of the design. You have applied
the most effective methodological approach in the given situation.

However, you have asked for comments on your post so
here are mine.

snip to relevant text

1. A capacitive parametric resonance.
--------------------------------------
The electron, proton and space between them is the condenser.
Thus at each complete turnover of an electron, the exterior
electric field of a wave renders parametric change of a capacitor
CAPACITANCE of Atom.


Please show your calculation for the capacitance for
an isolated atom. Please then show how you derive your
equation for the dependence of the capacitance on the
strength of the electric field.


It can be made by a rather refined method in zero approach.
You evaluate capacity of a spatial figure of the relevant
geometry of allocation of a density of charge of electron cloud
of a concrete electron concerning a core.
Evaluation of differential capacity in first and other
orders I abandon on your discretion. ;-)

2. Inductive parametric resonance.
--------------------------------------
In system an electron and core, the motion of an electron is
the loop of an electric current.
Thus, the electron, moving on a closed path, can be submitted
as INDUCTANCE. Thus at each complete turnover of an electron,
the exterior magnetic field of a wave renders parametric change
of INDUCTANCE of Atom.


Please show your calculation for the inductance for
an isolated atom. Please then show how you derive your
equation for the dependence of the inductance on the
strength of the magnetic field.


It can be made by a rather refined method in zero approach.
You evaluate inductance of a spatial figure of the relevant
geometry of allocation of a current density for electron cloud
of a concrete electron concerning a core.
Evaluation differential inductance in first and other orders
I abandon on your discretion. ;-)


3. Complex parametric resonance of Atom.
--------------------------------------
The integrated Inductive parametric resonance and Capacitive
parametric resonance is the mechanism of a complex parametric
resonance of Atom.

Inductive component of a complex parametric resonance and
Capacitive component of a complex parametric resonance can be
in "phase", in "antiphase" or disbalanced state.


Please demonstrate how this is derived from your results
for points 1. and 2.


At first we should complete arguing 1. and 2.,
and then we can advance further. :-(

If Inductive component of a complex parametric resonance
and Capacitive component of a complex parametric resonance
are in "antiphase", the electron is in a stationary state,
therefore the Planck constant is a requirement
of "antiphases" of Inductive component of a complex parametric
resonance and Capacitive component of a complex parametric
resonance.


Please show how you derive the value of the Planck
constant from the above results.


The same as above. ;-)

================================================== ============
We have only angular Moment of an electron as alone parameter
for change of Capacitive and Inductive components of a complex
parametric resonance. Therefore angular Moment of an electron
"is quantized" by the Planck constant, as a requirement
of "antiphases" of Inductive component of a complex parametric
resonance and Capacitive component of a complex parametric
resonance.
================================================== ============

In what state there is an electron, if Inductive component
of a complex parametric resonance and Capacitive component
of a complex parametric resonance are in "phase"? ;-)


Aleksandr
 




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