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CALCULATION OF FLOWS IN AN ACCELERATOR OF ELEMENTARY PARTICLES
Author(s) -
Evgeny Georgievich Yakubovsky
Publication year - 2021
Publication title -
globus: tehničeskie nauki
Language(s) - English
Resource type - Journals
ISSN - 2713-3079
DOI - 10.52013/2713-3079-40-4-5
Subject(s) - logarithm , scalar (mathematics) , complex plane , elementary function , function (biology) , mathematics , mathematical analysis , dirac delta function , geometry , evolutionary biology , biology
The Schrödinger and Klein-Gordon equations have a finite velocity solution using the Navier-Stokes equation. But the Dirac equation did not lend itself to solving with the help of a finite formula for an arbitrary vector and scalar potential. Finally, the transition from the derivative of the function to the derivative of the logarithm of the function worked. Then we managed to solve a linear equation with respect to the derivative of the logarithm of the function, which can be integrated. Moreover, it turned out that it is possible to describe many particles. At accelerators, the trajectories of particles with an error are described, i.e. complex trajectories. In this article, the task is to calculate the accelerator in the complex plane, where the imaginary part is the error of the mean — the real part.

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