Linearly elastic suspension of the float gyroscope in the acoustic field
The system of differential equations of float suspension of a gyroscope, in motions in the absence of transmission of the energy of flexural motion of the shell part on the end-walls is constructed. The most general case of elastic motions of the suspension surface is considered, a three-dimensiona...
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doaj-135141d495454637b784fb777cb059892020-11-25T01:28:42ZengPC Technology CenterTehnologìčnij Audit ta Rezervi Virobnictva2226-37802312-83722013-11-0161(14)71010.15587/2312-8372.2013.1953419534Linearly elastic suspension of the float gyroscope in the acoustic fieldГалина Владимировна Бойко0National technical university of Ukraine is the "Kyiv polytechnic institute" Avenue Victories, 37, Kyiv, Ukraine, 03056The system of differential equations of float suspension of a gyroscope, in motions in the absence of transmission of the energy of flexural motion of the shell part on the end-walls is constructed. The most general case of elastic motions of the suspension surface is considered, a three-dimensional problem - elastic motions along the extension, along the parallel and in the transverse plane (the plane of the frame). The meridian line is assumed to be arbitrarily delineated. Differential equations of gyroscope suspension in the dimensionless form are derived. As a special case, the equations of the float in the form of a circular cylinder are obtained. All preliminary works on the creation of a mathematical model with a further solution of the optimization problems of the shell surface of the suspension on the basis of Fourier and Bubnov-Galerkin methods are performed. After the definition of coordinate functions in general form, there is a possibility of further studies involving software. The presence of spatial mathematical model of gyroscope suspension creates conditions for the choice of technical solutions on reduction of the impact of acoustic fields on the suspension and on the gyroscope accuracy, in particular.http://journals.uran.ua/tarp/article/view/19534float suspension of gyroscopecoordinate functionselastic statemeridian line |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Галина Владимировна Бойко |
spellingShingle |
Галина Владимировна Бойко Linearly elastic suspension of the float gyroscope in the acoustic field Tehnologìčnij Audit ta Rezervi Virobnictva float suspension of gyroscope coordinate functions elastic state meridian line |
author_facet |
Галина Владимировна Бойко |
author_sort |
Галина Владимировна Бойко |
title |
Linearly elastic suspension of the float gyroscope in the acoustic field |
title_short |
Linearly elastic suspension of the float gyroscope in the acoustic field |
title_full |
Linearly elastic suspension of the float gyroscope in the acoustic field |
title_fullStr |
Linearly elastic suspension of the float gyroscope in the acoustic field |
title_full_unstemmed |
Linearly elastic suspension of the float gyroscope in the acoustic field |
title_sort |
linearly elastic suspension of the float gyroscope in the acoustic field |
publisher |
PC Technology Center |
series |
Tehnologìčnij Audit ta Rezervi Virobnictva |
issn |
2226-3780 2312-8372 |
publishDate |
2013-11-01 |
description |
The system of differential equations of float suspension of a gyroscope, in motions in the absence of transmission of the energy of flexural motion of the shell part on the end-walls is constructed.
The most general case of elastic motions of the suspension surface is considered, a three-dimensional problem - elastic motions along the extension, along the parallel and in the transverse plane (the plane of the frame). The meridian line is assumed to be arbitrarily delineated.
Differential equations of gyroscope suspension in the dimensionless form are derived. As a special case, the equations of the float in the form of a circular cylinder are obtained.
All preliminary works on the creation of a mathematical model with a further solution of the optimization problems of the shell surface of the suspension on the basis of Fourier and Bubnov-Galerkin methods are performed. After the definition of coordinate functions in general form, there is a possibility of further studies involving software.
The presence of spatial mathematical model of gyroscope suspension creates conditions for the choice of technical solutions on reduction of the impact of acoustic fields on the suspension and on the gyroscope accuracy, in particular. |
topic |
float suspension of gyroscope coordinate functions elastic state meridian line |
url |
http://journals.uran.ua/tarp/article/view/19534 |
work_keys_str_mv |
AT galinavladimirovnabojko linearlyelasticsuspensionofthefloatgyroscopeintheacousticfield |
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1725100056260902912 |