Gravitational cells and gravitational strings as a necessary part of the gravitational eld. Obtaining new physical formulas and indicators (the formula for the gravitational constant, the formula for the mass of the hydrogen atom, etc.)

. This study introduces scientific concepts such as gravitational cells and gravitational strings. Gravitational cells and gravitational strings have been organically built into the concept of a gravitational field. This innovation has led to significant scientific results. These results include obtaining the formula for the gravitational constant, the formula for the electron mass, the formula for the mass of the hydrogen atom, the formula for the minimum distance of the action of the gravitational field, etc. All formulas were confirmed by experimental data. In this work, the Planck formula was successfully applied to the gravitational field. A distinctive feature of this study is the fact that most of the new formulas contain only fundamental physical constants (without introducing additional indicators and proportionality coefficients). In this work, the concept of a gravitational quantum is introduced and its value is determined. Also, a new physical constant was obtained - the mass of the gravitational cell of a black hole.


Introduction.
This study envisages embedding into the concept of the gravitational field, such physical concepts as gravitational cells and gravitational ones. This will make it possible to move from general concepts of the gravitational interaction of bodies in space to a more detailed understanding of this physical process and to obtain confirmed scientific results.

Methods.
The gravitational field of any body cannot be considered separately without taking into account the interaction of this body with another body in space. In this case, the magnitude of the gravitational field depends not only on the amount of matter (mass), but also on the structure of the interacting bodies. This structure where is the gravitational field of the body , m/s 2 .
is the value of the field of one gravitational cell of the body , m/s 2 .
is the mass of the gravitational cell of the body , kg.
is the number of gravity cells in the mass .
-coefficient of proportionality of charges, The field interaction of two gravitational cells in space can be considered as an extended power string. The energy of such a gravitational string is = J. Hence the formula (1-1) will take the following form: (1-2) where is the energy of the gravitational string between the cells, J.
Note also that if in the formula (1-2) the expression . is denoted as , then we get the familiar formula of the gravitational field: = .
To clearly understand the physics of the process, it is necessary first to consider the case of the gravitational interaction of two superdense masses, called black holes. So, we have two superdense masses and , located at a distance r from each other. These two masses are a homogeneous substance, consisting of (1-3) is the energy of the gravitational string between two cells, J.
is the mass of the gravitational cell, kg. If we accept the condition that the gravitational constant in the black hole region = = , • − , then we get: But such a result cannot be considered final, because the gravitational constant under extreme conditions of a black hole may have a different value.
Therefore, for the sake of purity of the study, the obtained value = , • − kg should be checked through another formula associated with the concept of "black hole". Such a test formula is the Schwarzschild radius formula.
where is the gravitational radius of a black hole, m, is the gravitational constant in the field of a black hole, is the mass of a black hole, kg, is the speed of light, m/s.
In this formula, the expression is of particular interest. This expression is equal to , measured in "m / kg" and is a specific indicator of "length" and "mass". When multiplying by the mass of the body , the gravitational radius of the black hole is determined. But in the one-dimensional space of a black hole, such a physical quantity as length does not exist, therefore the index in "m / kg" should be perceived as the minimum structural unit of the black hole substance, that is, the mass of the gravitational cell . It follows that = . Taking into account the fact that according to f. (1-5) = , we get the following equation: = .
Let's solve this equation and get: In expanded form, this formula looks like this: where is the proportionality coefficient of the charges of the gravitational cell, From here we obtain the classical formula of the gravitational field: = Let us now explain the quantities and . To do this, imagine that ordinary matter was formed from the superdense matter of a black hole. In this case, each superdense gravitational cell, due to the influx of energy , will increase its mass to mass by the amount ∆ (where ∆ = с ⁄ ). As a result, a plasma is formed from a superdense substance, from which gaseous, liquid and solid substances can then be formed. All four states of matter are neutral, that is, they have a total electric charge equal to zero. As a result of this circumstance, any "ordinary" substance can be represented as a huge set of gravitational cells. All four states of matter are neutral, that is, they have a total electric charge equal to zero. As a result of this circumstance, any "ordinary" substance can be represented Hence, we obtain the following formulas for the gravitational field: The gravitational field of an "ordinary" body :  Taking into account that = , we get the formula for the mass of a hydrogen atom: where is the mass of a hydrogen atom, 1,6735575 • − kg.
is the mass of the proton, , ∑ ν is the total mass of the neutrino, ∑ ν = • − kg.
Considering that the value ∑ ν is negligible in relation to the mass of a hydrogen atom (0,00004%), formula (1-16) can be written as: (For a better perception of information, some formulas do not specifically set conversion factors for units of measurement, which are equal to 1).

Results.
The

Conclusion.
In this work, for the first time, it was possible to include in the gravitational field such concepts as gravitational cells and gravitational strings. Planck's formula has also been successfully embedded in the gravitational field. All of the above made it possible to obtain such scientific results as the formula for the gravitational constant, the formula for the mass of an electron, the formula for the hydrogen atom, the formula for the minimum distance of the gravitational field, etc. All new formulas were fully confirmed by experimental data. In this work, the concept of a gravitational quantum is introduced and its value is determined. Also, a new physical constant was obtained -the mass of the gravitational cell of a black hole.
Further research in this direction will be continued.