
Equations of motion of masses of the Chelomey pendulum model
Author(s) -
N. Kryshchuk,
A. S. Tsybenko,
Y. Lavrenko,
A. Oleshchuk A.
Publication year - 2021
Publication title -
progresivna tehnìka, tehnologìâ ta ìnženerna osvìta
Language(s) - English
Resource type - Journals
ISSN - 2409-7160
DOI - 10.20535/2409-7160.2021.xxii.237976
Subject(s) - pendulum , angular momentum , classical mechanics , inertial frame of reference , work (physics) , equations of motion , fictitious force , conservation of energy , physics , momentum (technical analysis) , kinetic energy , motion (physics) , centrifugal force , newtonian fluid , conservation law , inverted pendulum , analytical mechanics , newton's laws of motion , software , computer science , nonlinear system , finance , quantum mechanics , rotational speed , quantum dynamics , economics , quantum , thermodynamics , programming language
. To verify the provisions stated by V.I. Bogomolov, B.I. Puzanov. and Linevich E.I. about the possibility of performing over-unit work by inertial forces, a closed mechanical system in the form of kinematically connected rotating masses is proposed for consideration. The research aimed, within the framework of Newtonian mechanics, to study the fulfillment of the laws of conservation of momentum, angular momentum and energy, to establish the possibility of performing work by inertial forces (centrifugal and Coriolis), to assess the change in kinetic parameters using the example of the Chelomey pendulum model. For the complex radial-circular motion of the masses of the Chelomey pendulum model, resolving equations are obtained. To verify the analytical calculations, algorithms for numerical solutions of the above problems have been developed and implemented in the MathCAD software package.