In this work, using the “Extreme Measurement Theory”, a previously unknown simple differential equation of field theory was obtained, from which a single universal value of the electromagnetic field is determined for any massive bodies of arbitrary physical and chemical composition, guaranteeing weightlessness for all bodies located in the zone on the Earth’s surface in which this field is generated. It is most likely that the builders of the Egyptian pyramids moved huge stone blocks using this electromagnetic field. The equations found can also be used to develop electromagnetic accelerators that will replace the first stage of large multistage rockets.

differential equations, electromagnetic fields, the state of weightlessness

Received: November 16, 2024; Accepted: February 11, 2025; Published: March 17, 2025

How to cite this article: Smol’yakov Eduard Rimovich, Electromagnetic field equations securing state weightlessness, Far East Journal of Applied Mathematics 118(1) (2025), 11-18. http://dx.doi.org/10.17654/0972096025002

This Open Access Article is Licensed under Creative Commons Attribution 4.0 International License

References:
[1] E. R. Smol’yakov, Singular extremals in the analysis of dimension, Doklady Math. 78 (2008), 585-589.
[2] E. R. Smol’yakov, Mathematical basis of extremal theory of dimensions, Advances in Differential Equations and Control Processes 27 (2022), 85-95.
[3] G. N. Duboshin, Celestial mechanics, Main Tasks and Methods, Science, 1968, p. 800.
[4] E. R. Smol’yakov, Optimal very remote flights in optimal reformed cosmos, Advances in Differential Equations and Control Processes 22(1) (2020), 67-82.
[5] E. R. Smol’yakov, Variational equations of electrodynamics, Differ. Equ. 43(4) (2007), 488-494.
[6] L. D. Landau and E. M. Lifshits, Field theory, Fizmatlit, 2003.
[7] L. A. Bessonov, Theoretical foundations of electrical engineering, Electrical Circuits, Higher School, 1978.
[8] E. R. Smol’yakov, Unknown equations in the electromagnetic fields, APITECH-IV - 2022 Journal of Physics: Conference Series 2388 (2022), 012159. doi: 10.1088/1742-6596/2388/1/012159.