29. GENERAL INFORMATION ABOUT
COLLISION OF PARTICLES
Let's analyze why there exists such mechanical phenomenon, as a
"collision" of elementary particles.
First, let's find out what we call the "collision".
Collision - this is the point of contact between two particles, at least
one of which is certainly to this was in the process of movement. Directly the
strike of particles each other - is a collision of Ethers. Ether filling
particles and emitted by them collides. About collision of Ether filling the
particles, we speak in respect to the particles Yin in the case of inertial
motion as of particles Yin and Yang. As for the collision of emitted Ether, it
refers to particles Yang.
There are three reasons for collision of particles:
1) An attraction of particles;
2) A repulsion of particles;
3) An inertial motion of one or both of the particles.
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1) Collision in the
process of attraction.
Collision in the
process of attraction will occur both if an attracted particle has a Field of
Attraction, and in the event that an attracted particle has a Field of Repulsion.
When two particles interact with each other (are attracted) and come closer to
each other in the course of this, the final moment of their approach - contact
- just be collision (impact). If an attracted particle has a Field of Repulsion,
then rapprochement with an attracting particle and thus their collision will
occur only if the Field of Repulsion of attracted particles is less in modulus
of the Field of Attraction of attracting particle. If the Field of Repulsion of
an attracted particle in modulus is greater or equal to the Field of Attraction
of attracting particle an rapprochement (and impact) of the particles will not
happen.
2) Collision in the
process of repulsion.
Collision during
repulsion occurs in the following situations.
Primarily emitted
Ether meets Ether emitted by another particle Yang. It is also a variant of
collision. Or emitted Ether hits Ether filling the particle Yin.
A particle with a
Field of Repulsion emits Ether and is adjacent to another particle - Yin or Yang.
If it is adjacent to the particle Yin, the rate of emission of Ether exceeds
the rate of its absorption of Ether by the particle Yin. In this case, both
particles diverge, since the volume of Ether emitted by the particle with the
Field of Repulsion between them increases. Moving away from each other, the
particles meet on the path and other particles and collide with them.
If the particle, which
is adjacent to the particle with a Field of Repulsion is also a particle Yang,
the rate of repulsion of the particles is even more. And also it does not avoid
collisions with other particles in the way.
Or, for example, Yang
particle is composed of conglomerate of particles, for example, of the chemical
element. There are such types of chemical elements in which on the periphery
due to the abundance of particles Yang there are zones (and even the entire
surface), which manifests outside not the Field of Attraction but Repulsion
Field. So here is not even a Field of Repulsion of single particle Yang on the
surface and a Field of Repulsion of the given zone as part of the conglomerate
will repel free particles moving past. First, the emitted Ether banging in
particle flying by - it is a variant of collision. And secondly, a particle with
repelled by Ether emitted by a conglomerate, collides with the particles, which
met on the way. This case is very common.
3) Collision in the process of inertial motion.
The third case of collision of particles - this is when at least one of
them was to impact during the movement. In this case, the collision - is also
the moment of contact of the particles.
This case differs significantly from the first variant of collision.
That collision during inertial motion is the cause of many important for us
natural processes and phenomena. So let's take a review of the case of
collision longer.
In the real conditions can collide:
1) Two free particles;
2) A free particle and a particle in a conglomerate of particles (e.g.,
such as a chemical element);
3) Two different particles in conglomerates of particles.
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1) The collision of two free particles.
A) Both particles were before collision in the process of inertial
motion.
B) One of the particles before the collision was in a state of inertial
motion, and the second - in the "true quiescence".
The expression "true quiescence" means that the immobility of
the particle is not associated with holding it in any Field of Attraction (for
example, about the bodies on the surface of the planet we say that they are in
quiescence, as it were, "forgetting" that the planet itself is
moving). True particle in quiescence is still just anywhere in the ethereal
field.
Let's look at the mechanism of particle collisions on the example of the
last case, where only one particle moves by inertia, while the second is in a
true quiescence.
Movement of free elementary particle is always inertial. The Force of
Inertia makes to move it by inertia – i.e. tendency of Ether filling the
particle to move away from Ether emitted by this particle (its rear
hemisphere). Let us remind you that the particle motion relative to the ethereal
field accompanied by the transformation of the particle. When the particle
moves by inertia, A Field of Repulsion must exist in it, regardless of whether
this particle has a repulsion field out of the transformation process. At the
same time the front hemisphere of the particle does not emit Ether – Ether of
ethereal field through which the particle moves prevents to this. Ether of ethereal
field does not let to go outside the Ether, created by the particle, forcing it
to stay in the particle. And as a result this Ether is used by this particle
itself for the destruction.
So inertially moving particle does not emit Ether by its front
hemisphere. If Ether was emitted, it could interfere the particle to contact
with the surface of the particle, which met on the way, i.e. colliding with it.
And because the front surface of the inertially moving particle does not emit Ether,
nothing prevents it to collide with the particles which occur in its path.
However and here there
are some restrictions, and they are caused by the quality of particles in quiescence on the way.
When on the way of the
inertially moving particle there is another particle and between them there are
no particles, the following occurs.
In a moving particle by
inertia there is an Inertial Force. And another Force adds there to this one.
It is the Force of Attraction if greeted on the way particle has a Field of Attraction
or the Force of Repulsion if the particle has a Field of Repulsion. A
compulsory condition in this case is the location of particle encountered on
the same line along which the particle moves by inertia.
1) The Force of Attraction
we should sum with the Inertial Force. This is explained by the fact that the
vectors of both forces are in the same direction. The speed of the inertial
motion of a particle depends from the Force of Inertia. And the speed with
which an attracted particle approaches the attracting depends from the Force of
Attraction. Summing the forces, we sum and the speeds. And as a result the
particle velocity is equal to the sum of two speeds.
V in. + V f.att. = V
sum.,
where V in. - is the speed
of inertial motion, V f.att. - is the speed of ethereal flow of the Field of
Attraction, V sum. - is the total velocity of the ethereal flow.
The speed of
rapprochement of the inertially moving particle with the particle with the
Field of Attraction depends on two factors:
1) The magnitude of the Force
of inertia;
2) The magnitude of the Force
of Attraction.
The Inertial Force acts
in this case as a constant. But the Force of Attraction is proportional to the
Field of Attraction of an encountered particle. The more is the Field of Attraction,
the greater is the Force of Attraction. And the higher is the rate of approach
of the inertially moving particle to the particle at quiescence. The Force of Impact (Force of Collision) represent
in this case the sum of the above two forces - the Force of Inertia and the
Force of Attraction. Accordingly, the greater is the Force of Inertia and the
greater is the magnitude of the Field of Attraction of oncoming particle, with greater
force the moving particle collides with a stationary one.
And that's not all. At
the moment of contact (collision) of a moving particle with a particle at quiescence,
having a Field of Attraction, there is a transfer of a portion of Ether from
the particle with the Field of Repulsion to the particle with the Field of
Attraction.
As has been said, an inertially
moving particle has a Field of Repulsion, i.e. emits Ether. A particle in
quiescence with a Field of Attraction absorbs Ether. When a particle with a
Field of Repulsion touches the surface of the particle with Field of Attraction,
Ether, which have not been emitted before by the front hemisphere of the
particle emitted starts to emit by influence of the Field of Attraction of neighboring
particle. Because the particle with the Field of Repulsion loses Ether, there
is decreasing of the amount of Ether emitted by its rear hemisphere – i.e. the Force
of Inertia decreases. That's why in collisions of moving particles with
particles having Field of Attraction, the speed of inertial motion of the
particles gradually decrease with each collision. Incidentally, we should mention
here that this phenomenon of the transfer of Ether underlies the gradual
slowing of bodies in collisions with other bodies.
2) If the particle in
the place of contact has Field of Repulsion, then it is the cause of the Force
of Repulsion. And this Force of Repulsion should be subtracted from the Force
of Inertia, since the vector of Repulsion Force is reversed.
A particle with Field of
Repulsion emitting Ether increases its amount between itself and the inertially
moving particle, preventing their rapprochement.
If the Inertial Force is
more in modulus than the Force of Repulsion, their rapprochement of the
particles happens anyway and they will contact – i.e. will collide.
If the Inertial Force is
equal in modulus than the Force of Repulsion, rapprochement (and collision)
will not happen. Inertially moving particle will like "slip in place".
In this case the Inertial Force does not disappear. A particle will move
through Ether emitted by the counter particle, but one iota it shall not come
near.
In the same case, if the
Inertial Force is less in modulus than the Repulsion Force, there will be a
gradual distancing of the inertially moving particle from the counter particle.
The speed with which Ether will fill the space between the particles is greater
than the speed of the inertial motion of a particle. Herewith the particle will
also save the state of inertial motion through Ether emitted by the counter
particle.
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