TO CORRELATION OF OPEN NONEQUILIBRIUM DYNAMIC SYSTEMS (ONDS) WITH MATHEMATICAL PLANTS IN ASPECT OF DEVELOPMENT OF THE PHYSI-CAL PICTURE OF THE WORLD

Authors

  • V. V. Pronyaev Open Company "Colour" (publishing and scientific activity), Voronezh, Russia
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Abstract

In the give paper from aim answer in some questions quantum mechanic (in first approximation), for example, why at World discover substance bigged better antisubsttance?; why gravitation come that kind weak force? And ect the modelling sentence start with some connection of vectorial stratifications and classes of Chzhenya and Todd over the scheme of X in correlation with the theorem of Grotendika-Riman-Rokh with the known theory of Hamilton in a context of reviewing of regularities of origin and evolution of open nonequilibrium dynamic system (ONDS) in which we had balance of streams of an energy, substances and entropies, thus a determinism are offered for reviewing (instead of probability aspects) stared. Such areas of mathematics as the canonical theory of perturbations back to N.N. Nekhoroshev with V.I.Arnolda’s diffusion, a statistical mechanics, the theorem about "an edge of a wedge" N.N.Bogolyubov, a quantum mechanics (it are characteristic as at least partially to come to are more its to laws with a position of ONDS), KTsK of the R. Penrose was consider, etc. In the author’s opinion it are a sentence will probably allow further effectively, on the basis of interosculation of these fields of knowledge to solve various problems, for example problems of nanoprocess engineerings, after all ONDS are the basic structural element of our nature. The give paper are prolongation of a similar theme in paper earlier publish on pages of the give magazine.

Keywords: scheme, Hamilton, class, topology, interosculation, dynamics, equations, D-entropy, ONDS.

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How to Cite

Pronyaev, V. V. (2020). TO CORRELATION OF OPEN NONEQUILIBRIUM DYNAMIC SYSTEMS (ONDS) WITH MATHEMATICAL PLANTS IN ASPECT OF DEVELOPMENT OF THE PHYSI-CAL PICTURE OF THE WORLD. THE JOURNAL OF THE OPEN SYSTEMS EVOLUTION PROBLEMS, 20(1), 74–83. Retrieved from https://peos.kaznu.kz/index.php/peos/article/view/21