Spatial reorientation of a solid body using a moving mass in the presence of external forces specified as the functions of time

The spatial motion of a mechanical system consisting of a rigid body and a moving point mass, interacting with each other by means of unspecified internal forces, has been studied. The task is to construct such a trajectory for a point mass, when moving along which a rigid body, under the influence of the force of interaction with this mass, changes its orientation in space according to a known program. It is assumed that there are external forces acting on both objects, specified as functions of time. A system of three first-order ordinary differential equations, resolved with respect to derivatives, is obtained, which allows solving the problem. These relationships can be used to control spacecraft and robotic systems.

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Publication Details

Journal
Доклады Российской академии наук Физика технические науки
Published
2024-12-06
DOI
https://doi.org/10.31857/s2686740024040098
Primary Topic
Aerospace Engineering and Control Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

Spatial reorientation of a solid body using a moving mass in the presence of external forces specified as the functions of time

A. M. Shmatkov
Доклады Российской академии наук Физика технические науки
Aerospace Engineering and Control Systems
article

Spatial reorientation of a solid body using a moving mass in the presence of external forces specified as the functions of time

A. M. Shmatkov
article en

Abstract

The spatial motion of a mechanical system consisting of a rigid body and a moving point mass, interacting with each other by means of unspecified internal forces, has been studied. The task is to construct such a trajectory for a point mass, when moving along which a rigid body, under the influence of the force of interaction with this mass, changes its orientation in space according to a known program. It is assumed that there are external forces acting on both objects, specified as functions of time. A system of three first-order ordinary differential equations, resolved with respect to derivatives, is obtained, which allows solving the problem. These relationships can be used to control spacecraft and robotic systems.

Доклады Российской академии наук Физика технические наукиVol. 517(1)
Institute for Problems in Mechanics (RU)
Openalex Percentile: Top 64%
Aerospace Engineering and Control Systems
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