Parametric instability of static shafts-disk system using finite element method
Parametric instability condition is an important consideration in design process as it can cause failure in machine elements. In this study, parametric instability behaviour was studied for a simple shaft and disk system that was subjected to axial load under pinned-pinned boundary condition. The sh...
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2017
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my.utm.972872022-09-26T03:35:00Z http://eprints.utm.my/id/eprint/97287/ Parametric instability of static shafts-disk system using finite element method Wahab, A. M. Rasid, Z. A. Abu, A. T Technology (General) Parametric instability condition is an important consideration in design process as it can cause failure in machine elements. In this study, parametric instability behaviour was studied for a simple shaft and disk system that was subjected to axial load under pinned-pinned boundary condition. The shaft was modelled based on the Nelson's beam model, which considered translational and rotary inertias, transverse shear deformation and torsional effect. The Floquet's method was used to estimate the solution for Mathieu equation. Finite element codes were developed using MATLAB to establish the instability chart. The effect of additional disk mass on the stability chart was investigated for pinned-pinned boundary conditions. Numerical results and illustrative examples are given. It is found that the additional disk mass decreases the instability region during static condition. The location of the disk as well has significant effect on the instability region of the shaft. 2017 Conference or Workshop Item PeerReviewed application/pdf en http://eprints.utm.my/id/eprint/97287/1/AMWahab2017_ParametricInstabilityofStaticShafts.pdf Wahab, A. M. and Rasid, Z. A. and Abu, A. (2017) Parametric instability of static shafts-disk system using finite element method. In: 2017 5th Asia Conference on Mechanical and Materials Engineering, ACMME 2017, 9 - 11 June 2017, Tokyo, Japan. http://dx.doi.org/10.1088/1757-899X/241/1/012002 |
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T Technology (General) Wahab, A. M. Rasid, Z. A. Abu, A. Parametric instability of static shafts-disk system using finite element method |
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Parametric instability condition is an important consideration in design process as it can cause failure in machine elements. In this study, parametric instability behaviour was studied for a simple shaft and disk system that was subjected to axial load under pinned-pinned boundary condition. The shaft was modelled based on the Nelson's beam model, which considered translational and rotary inertias, transverse shear deformation and torsional effect. The Floquet's method was used to estimate the solution for Mathieu equation. Finite element codes were developed using MATLAB to establish the instability chart. The effect of additional disk mass on the stability chart was investigated for pinned-pinned boundary conditions. Numerical results and illustrative examples are given. It is found that the additional disk mass decreases the instability region during static condition. The location of the disk as well has significant effect on the instability region of the shaft. |
format |
Conference or Workshop Item |
author |
Wahab, A. M. Rasid, Z. A. Abu, A. |
author_facet |
Wahab, A. M. Rasid, Z. A. Abu, A. |
author_sort |
Wahab, A. M. |
title |
Parametric instability of static shafts-disk system using finite element method |
title_short |
Parametric instability of static shafts-disk system using finite element method |
title_full |
Parametric instability of static shafts-disk system using finite element method |
title_fullStr |
Parametric instability of static shafts-disk system using finite element method |
title_full_unstemmed |
Parametric instability of static shafts-disk system using finite element method |
title_sort |
parametric instability of static shafts-disk system using finite element method |
publishDate |
2017 |
url |
http://eprints.utm.my/id/eprint/97287/1/AMWahab2017_ParametricInstabilityofStaticShafts.pdf http://eprints.utm.my/id/eprint/97287/ http://dx.doi.org/10.1088/1757-899X/241/1/012002 |
_version_ |
1745562362415415296 |
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13.251813 |