Dynamic Stability of an Elastic Rotating System: Shell-Disc-Shaft
This paper presents a methodology and some results on the dynamic stability of an elastic rotating system consisting of one- and twodimensional members. These parts may contain different kinds of unsymmetries: either from mass- or stiffness imperfections or from anisotropic especially hydrodynamic b...
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Format: | Article |
Language: | English |
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Wiley
1997-01-01
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Series: | International Journal of Rotating Machinery |
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Online Access: | http://dx.doi.org/10.1155/S1023621X97000043 |
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author | P. Ruge P. Senker |
author_facet | P. Ruge P. Senker |
author_sort | P. Ruge |
collection | DOAJ |
description | This paper presents a methodology and some results on the dynamic stability of an elastic
rotating system consisting of one- and twodimensional members. These parts may contain
different kinds of unsymmetries: either from mass- or stiffness imperfections or from anisotropic
especially hydrodynamic bearings. The equations of motion are formulated using
virtual work and an Finite Element approach. Special attention is paid to a kinematically
consistent coupling of the elastic shell and disc. The eigenvalue extraction is based upon the
method of Lanczos including a modal reduction and a correction process in order to ensure
true diagonal system matrices. Some typical results for a shaft-disc-shell system with different
bearings and imperfections are presented in detail. |
format | Article |
id | doaj-art-d4b0157a4bd345ff887aab893fcbe6dd |
institution | Kabale University |
issn | 1023-621X |
language | English |
publishDate | 1997-01-01 |
publisher | Wiley |
record_format | Article |
series | International Journal of Rotating Machinery |
spelling | doaj-art-d4b0157a4bd345ff887aab893fcbe6dd2025-02-03T01:02:39ZengWileyInternational Journal of Rotating Machinery1023-621X1997-01-0131334410.1155/S1023621X97000043Dynamic Stability of an Elastic Rotating System: Shell-Disc-ShaftP. Ruge0P. Senker1Technical University Dresden, GermanyTechnical University Dresden, GermanyThis paper presents a methodology and some results on the dynamic stability of an elastic rotating system consisting of one- and twodimensional members. These parts may contain different kinds of unsymmetries: either from mass- or stiffness imperfections or from anisotropic especially hydrodynamic bearings. The equations of motion are formulated using virtual work and an Finite Element approach. Special attention is paid to a kinematically consistent coupling of the elastic shell and disc. The eigenvalue extraction is based upon the method of Lanczos including a modal reduction and a correction process in order to ensure true diagonal system matrices. Some typical results for a shaft-disc-shell system with different bearings and imperfections are presented in detail.http://dx.doi.org/10.1155/S1023621X97000043Dynamic StabilityElastic RotorsystemsLanczos Eigenvalue SolverImperfections. |
spellingShingle | P. Ruge P. Senker Dynamic Stability of an Elastic Rotating System: Shell-Disc-Shaft International Journal of Rotating Machinery Dynamic Stability Elastic Rotorsystems Lanczos Eigenvalue Solver Imperfections. |
title | Dynamic Stability of an Elastic Rotating System:
Shell-Disc-Shaft |
title_full | Dynamic Stability of an Elastic Rotating System:
Shell-Disc-Shaft |
title_fullStr | Dynamic Stability of an Elastic Rotating System:
Shell-Disc-Shaft |
title_full_unstemmed | Dynamic Stability of an Elastic Rotating System:
Shell-Disc-Shaft |
title_short | Dynamic Stability of an Elastic Rotating System:
Shell-Disc-Shaft |
title_sort | dynamic stability of an elastic rotating system shell disc shaft |
topic | Dynamic Stability Elastic Rotorsystems Lanczos Eigenvalue Solver Imperfections. |
url | http://dx.doi.org/10.1155/S1023621X97000043 |
work_keys_str_mv | AT pruge dynamicstabilityofanelasticrotatingsystemshelldiscshaft AT psenker dynamicstabilityofanelasticrotatingsystemshelldiscshaft |