L.V. Lysenko1, D.M. Akhmelkin2, A.K. Gorbunov3, V.K. Shatalov4, N.A. Tikhonov5, A.E. Platonov6, K.S. Janaev7

1,2 JSC "Experimental Design Bureau of Microelectronics" (Kaluga, Russia)

3–7 Kaluga branch of Bauman Moscow State Technical University (National Research University) (Kaluga, Russia)

4 vkshatalov@yandex.ru

The assessment of numerical values of the fine structure constant for each element of the Mendeleev table allows us to expand the list of epistemological tools of physics. The dimensionless complexes of the fine structure constant are a consequence of the formalization of the quantum structures of the elements of the Mendeleev table. Theoretical and experimental data on energy-technological processes of critical structural materials allow us to justify this approach in this field of science and technology. To develop a methodology for formalizing the parameters of numerical values of the fine structure constant for each element of the Mendeleev table based on the equations of quantum parameters of energy-technological processes. The dimensionless numerical values of the fine structure constant for each element of the Mendeleev table have been evaluated in terms of the Planck constant, the charge in the element's atom, the electric constant, and the speed of light.

Lysenko L.V., Akhmelkin D.M., Gorbunov A.K., Shatalov V.K., Tikhonov N.A., Platonov A.E., Janaev K.S. Quantum parameters of the fine structure constant of the elements in the Mendeleev table. Electromagnetic waves and electronic systems. 2026. V. 31. № 1. P. 76−85. DOI: https://doi.org/10.18127/j15604128-202601-06 (in Russian)

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5. Lysenko L.V., Korzhavyi A.P., Romanov A.V., Shatalov V.K., Chelenko A.V. Application of the energy technology approach to the interpretation of the nature of the magnetic wave and light. Electromagnetic waves and electronic systems. 2021. V. 26. № 3. P. 48−53. DOI 10.18127/j15604128-202103-06. (in Russian)
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22. Amelicheva K.A., Gorbunov A.K., Lysenko A.L., Lysenko L.V., Shatalov V.K. Theoretical approaches to teleportation processes. Science Intensive Technologies. 2017. V. 18. № 10. P. 17–23. (in Russian)
23. Lysenko L.V., Shatalov V.K. Theory of the diffusion-kinetic model in microarc oxidation. Corrosion: materials, protection. 2006. № 10. P. 40–43. (in Russian)
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