dynamic equations, rigid body, central field, spinning top, gyroscopic effect, integration of dynamic equations, antigravity, pushing out of the gravitational field Euler equations, solid-state dynamics, gravitational field
Subject:
Dynamics of rotating bodies in a gravitational field Rigid body dynamics
Dynamics of motion in a gravitational field
Biography
Graduated from the Faculty of Mechanics and Mathematics of the Lomonosov Moscow State University (diploma with honors) (1973-1978), postgraduate student of the Moscow State University Mekhma-tpa (1078-1981), defense of the dissertation of the Candidate of Physical and Mathematical Sciences -1983,
Senior Researcher at RSC Energia (1981-1994), Participant of research on the topic "Energy-Buran"
, Author of three books.
1. Onikiychuk VN "The Great Secret of Leonhard Euler", S-Pb, 2008
2. Onikiychuk V. N. "The secret of the third project", Sp-b, 2013
3. Onikiychuk VN, Onikiychuk I. V. "The dynamic effect of antigravity", Moscow, 2019
Main publications:
\begin{thebibliography}{9}
On the stabilization of aircraft with the help of rolleronsstatya. zhkrnal . Izvestiya AN SSSR, Mekhanika
USSR Academy OF Sciences
\year 1980
\issue 3
\pages 20-29
\RBibitem{2}
\by Onikiychuk V. N.
\ paper The complete system of integrals for the Euler-Poisson equations (general case)
International Conference "Differential Equations and Topology", dedicated to the Centenary of L. S. Pontryagin
(June 17-22, 2008, Moscow)
\RBibitem{5}
\by Onikiychuk V. N.
\ paper Complete system of integrals for the Euler-Poisson equations (general case)
\paperinfo International Conference "Differential Equations and Topology", dedicated to the Centenary of L. S. Pontryagin
\inbook International Conference "Differential Equations and Topology", dedicated to the Centenary of L. S. Pontryagin
\procinfo http://pont2008.cmc.msu.ru/schedule/diffeqsat
\year 2008
V. N. Onikiychuk, I. Onikiychuk, “On the dynamic effects of the motion of the center of mass of a rotating solid bodies in the central field”, Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2023, no. 1, 49–83
2022
2.
V. N. Onikiychuk, I. V. Onikiychuk, “Vector integrals of the Euler, Poisson and Volterra-Zhukovsky equations”, Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2022, no. 3, 62–75
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