Geometrical connection between the equations of the special quasiclassical model of atomic systems

Abstract

We study the geometrical connection between the fundamental equations of the quasiclassical model proposed by Rodimov to explain the behavior of microparticles in atomic systems in his monograph "Self-Oscillating Quantum Mechanics;" the v and u equations. It is shown that the geometry of the spaces for the v and u equations is different, but the metrical coefficients are related by simple algebraic relations.

Original language	English
Pages (from-to)	393-396
Number of pages	4
Journal	Soviet Physics Journal
Volume	29
Issue number	5
DOIs	https://doi.org/10.1007/BF00895300
Publication status	Published - May 1986

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Engineering(all)

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title = "Geometrical connection between the equations of the special quasiclassical model of atomic systems",

abstract = "We study the geometrical connection between the fundamental equations of the quasiclassical model proposed by Rodimov to explain the behavior of microparticles in atomic systems in his monograph {"}Self-Oscillating Quantum Mechanics;{"} the v and u equations. It is shown that the geometry of the spaces for the v and u equations is different, but the metrical coefficients are related by simple algebraic relations.",

author = "Korotchenko, {K. B.}",

year = "1986",

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AB - We study the geometrical connection between the fundamental equations of the quasiclassical model proposed by Rodimov to explain the behavior of microparticles in atomic systems in his monograph "Self-Oscillating Quantum Mechanics;" the v and u equations. It is shown that the geometry of the spaces for the v and u equations is different, but the metrical coefficients are related by simple algebraic relations.

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Geometrical connection between the equations of the special quasiclassical model of atomic systems

Abstract

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