| viXra.org > Mathematical Physics > 2406 |
 |
 |
| viXra.org > Mathematical Physics > 2406 |
|
|
[6] viXra:2406.0076 [pdf] submitted on 2024-06-16 21:20:50
Authors: V. Budarin
Comments: 31 Pages. (Correction made by viXra Admin to conform with the requirements of viXra.org)
Writing accurate equations requires accepting the point of view that the general equation of motion must describe the most general (turbulent) flow regime. The implementation of this point of view became possible by applying the operation of isolating the velocity rotor from the expressions for strain rates and from the Laplace operator of velocity. In this case, the second form of the equation was used for the total acceleration of a liquid particle in the Gromeka-Lamb form, which includes the angular velocity of rotation of the particles [4]. The equations are derived for continuous media in which shear stresses are described using strain rates in the corresponding plane - two models of a Newtonian fluid and one model of a non-Newtonian fluid with a power-law rheological law. Thus, the main task of the derivation was to find the term characterizing the influence of the viscous friction force on the turbulent flow regime. In any version of the derivation, the initial equation is the motion of a continuous medium in stresses.
Category: Mathematical Physics
[5] viXra:2406.0071 [pdf] submitted on 2024-06-14 21:15:43
Authors: Parker Emmerson
Comments: 25 Pages.
The goal of this paper is to take phenomenological velocity’s algebraic expression and crunch it down to simply a string of letters. Doing this, we can then solve for the expressions of phenomenological velocity in terms of infinity balancing statements using reverse engineering. After this, we use Fukaya Categories to get expressions for the curvature of the operations in the symbols of the phenomenological velocity string. Using operators and functors to signifymathematical operations in an abstract way, let’s create some functors and operators for your equation involving v. We will then use them to "crunch" the given expression into a "single string of letters" as you requested.
Category: Mathematical Physics
[4] viXra:2406.0040 [pdf] submitted on 2024-06-09 16:39:48
Authors: Andreas Martin
Comments: 18 Pages.
This publication contains a mathematical approach for a reinterpretation of the calculation of the magnetic moment for the Einstein de Haas experiment under the assumption of a magnetic field density from the elaboration "The reinterpretation of the 'Maxwell equations'[1]". The basis for this is Faraday's unipolar induction, which has proven itself in practice in combination with the calculation rules of vector analysis and differential calculus. The newly calculated "Maxwell equations" offer a generally valid calculation approach for the Einstein de Haas experiment and its problem that the difference between measurement and calculation is a factor of 2. This connection is established mathematically in this work.It is shown that the magnetic moment can be derived mathematically by using one of the newly calculated basic equations of electrodynamics from the elaboration "The reinterpretation of the 'Maxwell equations'[1]". The gradient of the magnetic flux density grad u20d7B and its mathematical consequences regarding the divergence of the magnetic flux density div u20d7B will play an important role here in this essay. By formulating that the trace of the gradient ofthe magnetic flux density (Sp)grad Bu20d7 corresponds to the divergence of the magnetic flux density div u20d7B a direct connection of the magnetic flux density field itself with the field density of the magnetic flux density is revealed. It also explains and corrects the difference between measurement and calculation in the Einstein de Haas experiment. This is successful because: In this experiment, alternating current and alternating voltage were used to carry outthe experiment [2]. Due to this fact, the "Maxwell equations" can be used for calculation and therefore also their new formulation from the article "The reinterpretation of the 'Maxwell equations'[1]"
Category: Mathematical Physics
[3] viXra:2406.0038 [pdf] replaced on 2024-06-16 01:02:40
Authors: Ervin Goldfain
Comments: 21 Pages.
It is known that both classical and Quantum Field Theory (QFT) are built on the fundamental principle of stationary action. The goal of this introductory work is to analyze the breakdown of stationary action under nonadiabatic conditions. These conditions are presumed to develop far above the Standard Model scale and favor the onset of Hamiltonian chaos and fractal spacetime. The nearly universal transition to nonadiabatic behavior is illustrated using a handful of representative examples. If true, these findings are likely to have far-reaching implications for phenomena unfolding beyond the Standard Model scale and in early Universe cosmology.
Category: Mathematical Physics
[2] viXra:2406.0034 [pdf] submitted on 2024-06-07 05:47:54
Authors: Stephen H. Jarvis
Comments: 28 Pages.
In moving forward with the scaling and surveying keys of paper 60 of Temporal Mechanics, an ellipsoid structure joining the proposed time-equation with the proposed space-equation as the ellipsoid timespace field mechanism is revealed. There, in direct reference to the Collatz conjecture, a solution to the three-body problem is proposed for both the sub-quantum and quantum particle levels, revealing the foundational time and space code of empty space directly comparable to current ideas and values for zero-point energy and the zero-point field.
Category: Mathematical Physics
[1] viXra:2406.0018 [pdf] replaced on 2025-12-03 10:10:14
Authors: Andreas Ball
Comments: 18 Pages.
In this report Approximations of selected Physical Constants are presented, which results mostly are far within the tolerance of the Constants - that is the reason of the attribute exact in the title - and which often show a similar form with repeating figures. Besides the Quotient of the Golden Ratio and the Circle Figure π especially the figures 144 and 666 have to be named referring the used figures at these approximations. Because of their interplay the author calls them the Versatile Four.The author firstly became aware of the figure 666 by simple mathematical relations with input data of earth, moon and sun, which is described in chapter 2. Gradually the author noticed that the figure 666 cooperates well with the figure 144.The assumption, that the figures 144 and 666 in connection with the Circle Figure and the Golden Ratio are suitable to describe also Physical Constants, lead to the approximations, which can be read in the extensive chapter 3. The figures 144 and 666 are often used performing Fine-Tuning Terms for example with the form [1 ± x/(144*666)], which further are used as the basis of selected exponents. The selected quantities x and the selected exponents naturally have to be conclusive figures or terms.
Category: Mathematical Physics
| Third-Party Links: |
|