AlainCo,
Sorry that I
continue without answering (evenso Zephir_AWT) but otherwise everything becomes a bit confusing.
We need an answer
to our question about “electromagnetic stimulation that
forces locked hydrogen atoms to increase their
boundary so the Coulomb force will decrease”.
I personally prefer
an elucidation with the help of quantum field theory but because most
people like the phenomenological way of thinking I take the latter.
Suppose I take a
dinner plate and I put solitary atoms on it. Now I take a microscope
and a laser. I focus on one of the solitary atoms and adjust my laser
in such a way that the “beam” is small enough to hit only 1 atom.
I push the button of the laser and the laser beam hits the atom. The
result is the “firing” of the atom like a bullet out of a gun.
So when we supply an
electromagnetic wave to a single atom, the result is described by
Newton mechanics.
F = m a [F = force; m = mass; a = acceleration]
In other words:
hydrogen atoms locked inside a palladium lattice must behave
themselves very strange when we apply an electromagnetic wave to the
hydrogen atoms. They have to rocket away but they cannot.
The palladium atoms
around differ from the hydrogen atoms because of their mass and the
electrostatic attraction (metallic
bonding).
The result of a metallic bonding is like adding mass. When we want to
accelerate 1 palladium atom, the electrostatic force is like a glue
so all the other palladium atoms will accelerate too. Of course this
is impossible.
So when we want to
accelerate 1 palladium atom Newtons formula is:
F = (106 mh
+ me) a
(mh
= mass hydrogen atom; me
= energy electrostatic force expressed
in mass).
The mass of a
palladium atom is 106 x the mass of a hydrogen atom and
every palladium atom has adjacent palladium atoms (lattice
configuration).
Conclusion:
electromagnetic stimulation will alter the velocity of a hydrogen
atom much more than the velocity of a palladium atom (maybe the
typical relation is 120 : 1).
In
palladium based fusion there is electromagnetic stimulation with
the help of free electrons
(electromagnetic wave
packets). So there
is not a hit of
1 solitary atom, a bunch of
atoms are involved (palladium
and hydrogen atoms).
A.
For the palladium atom the equation is: F = mp
a
B.
For the hydrogen atom it is: F = mh
a
The
force F (electromagnetic wave packet) is equal in both equations and
mp = 120
x mh
The
hydrogen atoms cannot accelerate in a free way
because they are
“mechanically” bound to the palladium atoms. However,
the mathematically relations between Force, mass and acceleration in
Newtons equation cannot be changed.
When
I substitute the acceleration of a solitary hydrogen atom with the
acceleration of the paladium atoms, I have to write:
F
= mh
(a : 120)
Unfortunately,
this is wrong because I have to decrease the force F too. But it
cannot because the force is equal for the involved hydrogen atoms and
the involved palladium atoms. So the only property that has to change
is the mass of the hydrogen atom.
F
= (mh : 120) ap [Ap = acceleration
palladium atoms]
Conclusion:
the mass of the hydrogen atom has to decrease to met the acceleration
of the palladium atoms.
Decreasing
the mass of a nucleus is ruled by E = m c2 , so the
energy of the nucleus drops down. However, c2 is
a constant that represents surface area. That’s why we have to
conclude that the boundary of the nucleus is expanded because the mass is partly vanished.
In
other words: the Coulomb force of the hydrogen is temporarily
vanished and the hydrogen atom can fuse with an adjacent hydrogen
atom.
So cold fusion is a very simple mechanism.