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The emergence of quantum mechanics in a gukuum. Part 1.

 

Abstract. The identity of the wave equation and the quantum Schrödinger equation is shown. The exact physical meaning of the Heisenberg uncertainty principle is obtained. The exact physical meaning of the diffraction phenomenon is obtained. The exact physical meaning of Planck's formula for the quantum energy is obtained. An estimate of the dimensions of the lok is made and its closeness to the Compton size of the elementary particle is established.

    Identity of the Schrödinger equation with wave equation.
   In the first part of the undertaken description of the universe, the main thesis was formulated: The universe is homogeneous and elastic. All that is in the universe are different kinds of vibrations of the universal Gukuum. The elastic universe continuum is called a gukuum. The whole universe is the Infinite Homogeneous Gukuum.
   This model is not obvious and not natural for perception. But she, like no other, absolutely blended into all the known existing theories and simultaneously combined them. So. All objects in the universe are described by the wave equation
:

(2-1)

  W is the displacement vector of the element of the elastic universal Gukuum.
   Definition. We shall call the lok a localized vortex wave object, the stress field in Gukuum. According to our theory of Gukuum, any elementary particles are uniquely defined as Loks - localized wave objects - stress fields in Gukuum.
   It is interesting that the element of mass in the theory of Gukuum is the element of stress in the Gukuum that moves at the speed of light. Where and
mc2.
   Now there is no need for duality, dualism. Material particles are understood not as "point", without an internal device, but as real spatial objects, with an internal device. Particles are not perceived as "particles exhibiting some wave properties," but as real wave objects. Even the particles actually do not exist at all, and there are only Baki. The particles are not imagined as "smeared" in quotation marks, that is, in the sense of
Ψ-functions, but as really smeared and also rotating with the linear velocity of the element equal to the light one.
   Despite the fact that the main clot of these loks is localized in a small volume, the peripheral part of them is smeared quite far in space, albeit with a rapid decrease in density. From this, the phenomenon of diffraction of a beam of elementary particles, interference and many other phenomena turn out to be quite expected. All (!) Phenomena and paradoxes from microphysics receive a simple explanation.
   Example: diffraction. Ambiguously folds for the lok span through the slot. Can slip well, straight. And can be hooked at the bar and drove into the side ... Depending on many conditions, there is a different diffraction pattern. In any case, this process becomes understandable without the involvement of psi-factors.
   We will set as our goal the gradual revision of all the provisions of modern physics. Water stone hollow. Someday the quantity will go into quality, the iceberg will melt away and turn over.
   The physical picture is always multifaceted. And that there were no distortions when it is displayed, it is necessary to establish the ratio of all its elements according to the principle "everyone with each." As in the standings. It takes time.
   Quantum mechanics arises extremely easily, clearly, naturally and inevitably from the wave equation in Gukuum. No assumptions and strains are needed. Even no experiments are needed - everything has already been tested. Postulate Gukuum and deduce the theory of the whole universe. The theory of Gukuum is none other than the Axiomatic Physics, the necessity of which has been spoken for so long during the Bolsheviks.
   It is even surprising how simple the words are to be made, so that the cause of the discreteness of the universe becomes understandable, the cause of quantum mechanics.
   There are many solutions to the wave equation, but they can be conditionally divided into groups that exist in the Gukuum themselves, interact and exchange energy only within the group, and do not affect the other groups in any way. One such group is a group of discrete solutions, in which several integer parameters appear. This is our universe. Regarding the fate of the other groups of decisions, we are not very tense.
   The discrete solutions obtained from the wave equation largely coincide with the solutions obtained from the Schrödinger equation. A complete analytical analysis of all quantum mechanics on the theory of Gukuum will require a long effort. This is work for whole institutions. This is a reworking of all textbooks.

 

   Principle of uncertainty
   The existing quantum physics seems to offer more equations than the parameters of the object under study. Hence the impossibility of simultaneous measurement of some pairs of quantities, hence the principle of uncertainty.
   According to Gukuum theory, the uncertainty principle arises somewhat differently. Banks do not have a strictly defined form. They have nothing stable at all. These objects are vibrational - rotational, with an internal transformation of energy between kinetic and potential. Also with frequent, directly-machine-gun, exchanges of thermal and light quanta with surrounding particles. Any measurement above the lok affects its state. Example: passing an object through a slot. This experiment - fixing the width of the object. It is similar to the processes that we observe in everyday life when pushing something rounded into a slot, for example a ball between the goalkeeper's legs or swallowing a piece of cake. At the moment the object slips through the slot, it first moves with difficulty, contracts laterally, and stress is required to push it through the slot. Then, after passing through the narrow part, it is again unclenched and accelerated. As a result, it is at the moment of measuring the width of the object that there is an uncertainty in its momentum. This uncertainty sometimes ends sadly. Or an unexpected goal "in the point" goalkeeper or vice versa, stuck in the throat or esophagus piece of cake (or worse - in the evening constipation). And few people suspect that the principle that was discovered by Heisenberg is to blame.
   Analogous results also appear in the measurement of other parameters in loks. For example, in an energy measurement experiment, the longer the measurement time, the better the measured energy is averaged, its scatter is smaller and its mean value is measured more accurately. Conversely, the shorter the measurement time, the more uncertain the energy data, because it jumps back and forth from the kinetic to the potential, from one "petal" object to another, not to mention the exchange of energy with other particles.

  
In any experiment to measure a parameter, the lok is fixed by the same parameter and is limited. As a result, some other parameter is changed. This is an ancient law, coming from Lomonosov.
    Conclusions. A clear (not formal-mathematical) explanation of the Heisenberg uncertainty principle, which has no such explanation in quantum mechanics, is a small first signal in favor of the theory of Gukuum.

 The Schrodinger equation.
    It is quite obvious that the Schrodinger equation and the wave equation in the elastic body are similar in relation to the theory of Gukuum.
    According to the textbook, we have the Schrodinger equation for a moving particle:

(2-2)

Here Ψ=Ψ(x,y,z) is the wave function of the object. The square of this function, in traditional transcription, has the physical meaning of the probability density of finding a "particle" in an element of space. What kind of "particle" will it be discussed below. Further, ћ is the Planck constant, μ is the rest mass of the particle.
    Note. For uniformity, the "crossed" Planck constant and all the formulas and quantities associated with it are taken everywhere.
    The Schrodinger equation is transformed into the wave equation and vice versa:

(2-8)

where Wx is the x-component of the displacement vector W of the elastic medium element. It is not difficult to see that the physical meaning of Wx is close to the physical meaning of the above-mentioned Ψ(x,y,z). Namely, the square of the displacement of the element of Gukuum carries in itself the meaning of the element of the stress energy (Hooke's law), and consequently the element of the mass of the object. Consequently, the square of the displacement Wx also has the meaning of the probability of finding a particle of mass in an element of space. As will become evident from the following, this closeness is of the nature of complete coincidence.
   The formula obtained below will serve to obtain two more interesting formulas. First we obtain a formula for the energy of the lok, analogous to Planck's formula
:

  

Here, E0 has the meaning of the total energy of the particle. For a lok, the value of E initially had the meaning of kinetic energy. But since this object is not pointlike, but complex, according to Lomonosov's law of equilibrium, it has the same amount of potential energy. The total energy of the lok is EL = 2E. And it is equal to E0.  

   The value of ω, as mentioned, has so far a certain supposed average meaning, because different parts of the lok, in principle, can rotate at different angular velocities. Below we will estimate this angular velocity of rotation.
    If the obvious formal substitution is made in equation (2-8):
ω=2πc/λK, again to take into account the Kelvin formula and find this λK, we get the familiar expression:
    Then, from the same basic formula, we obtain a formula analogous to the Compton wavelength
:

  

    It is not difficult to determine the Compton wavelength in this quantity and formula.
    Conclusions. The above proof of the identity of the Schrödinger equation and the wave equation is unlikely to say anything new to mathematicians. However, it slightly lifts the veil over the mystery of the mathematical apparatus of quantum mechanics. It is of interest to physicists. And this is the second signal in favor of the theory of Gukuum.

    On the sense of linearity of quantum operators.
    Well, the offset in the Gukuum correlates with the wave function by 100%. But this does not mean that all the remaining quantum physics built on linear operators will also be well correlated with the wave equation. For example, how does the wave energy in Gukuum behave ?!
    Having done all the necessary calculations, we conclude that:

(2-21)

    What generally does not mean that the energy in the gukuum also satisfies the wave equation.

 (2-22)

    However, for many problems this is the case. Here we need further analysis, which we are putting off for now.
   If there is time, similar calculations will be done with all possible physical quantities (momentum, momentum, etc.) for the loks. So far, a reasonable assumption has been made that some of them satisfy the wave equation. In particular, the impulse.
   Thus, the artificiality of the introduction of operators begins to be revealed, as is the Schrödinger equation and all of the current quantum physics. However, this is not a secret. The introduction of operators is dictated by their convenience, linearity, which, as we saw, stems from the wave equation. The introduction of operators is dictated by the complexity of the problem. What kind of task? And the only task of understanding reality - Gukuum. And this is the third signal in favor of the theory of Gukuum.
   All relatively quantum physics, which affirms the absence of the chosen frame of reference, is built just on the chosen frame of reference: the count from the person, from his perception. We are firm, and there is emptiness around. An, it's not so and vice versa! There is no doubt that it was worthwhile to tell someone about 60 years ago about Gukuum, but to insist on it, so that physicists believe, then it would be "a matter of technique" to create a mathematical apparatus. The whole complexity of the unusual, and therefore Einstein rejected this version. Yes, the equations of propagation of electromagnetic waves, light are similar to the equations of sound waves in an elastic medium. "But what is this environment in which light is spreading and what are its mechanical properties?" While this question remains unanswered, there is no hope of reducing optical phenomena to mechanical ones, but the difficulties in solving this problem are so great that we must abandon this path , therefore, they must also abandon mechanistic views "(Einstein, citation, [2]). And all of his followers, like his predecessors, did not even try to give meaning to this idea.


  
Continuation of the chapter on the next page.

*

Опубликовано: https://www.academia.edu/34572741/The_emergence_of_quantum_mechanics_in_a_gukuum._Part_1

 

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