3.1. Difference between Neutrinos and Photons
In another article, we have discussed the possible structure of photons, which should be formed by particles interacting through the electric field. The internal structure of photons is likely to have a structure similar to positive and negative charges. However, unlike gravity, we have not yet discovered positive gravitons and negative gravitons. Therefore, the microscopic structure of neutrinos may not possess positive or negative properties, but rather be homogeneous. As a result, neutrinos may exhibit many different characteristics in their physical properties:
(1) Currently, we observe in experiments that neutrinos do not participate in electromagnetic interactions, which is consistent with the author's inference that neutrinos serve as the fundamental particles of gravity.
(2) Photons themselves are electrically neutral as a whole; they exhibit phenomena such as polarization changes in a magnetic field. However, in contrast, neutrinos have mass themselves, so they can interact with the gravitational field. We are not clear about the differences this may bring.
(3) If the internal structure of neutrinos is fully identical, that is, if we assume that neutrinos are composed of two (or more) completely identical and symmetrical particles moving in mutual motion, then this will bring about what kind of impact. We are also not clear about this.
3.2. Energy Formula of Neutrinos
The Planck energy formula is not applicable to neutrinos. We have previously discussed the Planck energy formula for photons. The reason why photons adhere to the Planck energy formula is that the particle's charge does not increase with the increase in particle energy [
5]. We have derived the Planck energy formula in the previous article and explained its physical significance. However, neutrinos are different.
Below, we will derive the energy formula for neutrinos using the conclusions from the "Unified Theory of Force" [
3]. We will adopt the same approach as used in the previous article (for detailed derivation, please refer to the previous article) [
5]. Let's assume that two particles, A and B, with equal mass
, have an energy deficit of
between them (ignoring relativistic effects and Lorentz contraction between different reference frames, which we have proven not to exist [
6,
7], and we have also rigorously demonstrated the true physical reasons for the Lorentz contraction effect of moving objects under electromagnetic forces [
5]). It should also be noted that no
is generated when accelerating particles A and B because the total energy (kinetic mass) of moving matter is determined by velocity. We have also proven this point:
So, when particles A and B are at rest, under the influence of
, they will attract each other and perform circular motion. The equilibrium radius r is derived from the following formula:
We assume that particles A and B are simultaneously accelerated to velocity
. Initially, particles A and B are far apart (which means that
has not yet been converted into the kinetic energy of particles A and B). After acceleration, particles A and B are attracted to each other by gravitational forces and perform rotational motion around each other. From the perspective of an observer on Earth's coordinate system, the mass of particles A and B after acceleration will become:
From the perspective of an observer on Earth's coordinate system, the energy deficit
between particles A and B after acceleration and the equilibrium radius
after the particles merge will become:
This also means that, from the perspective of an observer on Earth, the equilibrium radius of the mutual motion generated by gravity between particles A and B after acceleration will increase.
We assume that the energy deficit between particles A and B is ultimately converted into the kinetic energy of particles A and B, as shown in the following formula:
The average velocity
generated by the mutual attraction between particles A and B when they are at rest is:
From the perspective of an observer on Earth's coordinate system, the kinetic energy of particles A and B after acceleration and the average velocity
of their mutual rotational motion will be:
Therefore, we obtain that for particles A and B, from the perspective of an observer on Earth, the average velocity at which they mutually rotate around each other remains unchanged before and after acceleration: .
Now, if we assume that in the rest state, the motion period of particles A and B in their mutual motion is
, and after being accelerated to velocity
, the motion period becomes
. According to the previously derived formulas for the change in velocity and the motion radius of particles A and B during circular motion, we can easily obtain that the circular motion period of particles A and B after acceleration will become:
Therefore, the energy formula for particles A and B after acceleration (excluding the energy deficit
between A and B) is:
If we assume that 2
,
, then the total energy
of particles A and B after acceleration and merging is:
This is the energy formula for neutrinos, where refers to the frequency of neutrinos, is a constant similar to the Planck constant, is the wavelength of neutrinos, and is the speed of light.
We find that the energy expression formula
for neutrinos is different from the Doppler energy formula for photons,
. If we consider particles A and B as the structural components of neutrinos, we will find that the higher the energy of neutrinos, the lower their oscillation frequency, and the longer the wavelength
, which theoretically makes them more likely to interact with matter. The specific formula is as follows:
The above formulas give completely different conclusions from the commonly seen Planck energy formula.
Perhaps this model may not be applicable to macroscopic objects such as celestial bodies.