Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model

碩士 === 國立高雄海洋科技大學 === 輪機工程研究所 === 99 === This paper presents the scaling laws that provide the geometry and dynamic similitude conditions between the damped rotor-shaft system and its scale model, so that the torsional vibration characteristics of the full-size rotor-shaft system can be predicted fr...

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Main Authors: Hsing-Tsan Chi, 吉星燦
Other Authors: Jia-Jang Wu
Format: Others
Language:zh-TW
Published: 2010
Online Access:http://ndltd.ncl.edu.tw/handle/31402777399044292085
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spelling ndltd-TW-099NKIM84840052015-10-30T04:05:00Z http://ndltd.ncl.edu.tw/handle/31402777399044292085 Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model 使用縮小模型來預測阻尼轉子-軸系統之扭轉振動特性 Hsing-Tsan Chi 吉星燦 碩士 國立高雄海洋科技大學 輪機工程研究所 99 This paper presents the scaling laws that provide the geometry and dynamic similitude conditions between the damped rotor-shaft system and its scale model, so that the torsional vibration characteristics of the full-size rotor-shaft system can be predicted from those of its scale model. The last scaling laws are determined from the equations of motion of the full-size rotor-shaft system and its scale model. Then, the scaling factors, that establish the relationship between the last two systems, involved in the preceding scaling laws (i.e., explicit scaling factors) are determined according to the fundamental physical properties of each scalable parameter of the system, while those not involved in the scaling laws (i.e., the implicit scaling factors) are determined based on the theory of dimensional analysis. Both the free and forced torsional vibration characteristics of the full-size rotor-shaft system and those of its scale model are used to validate the presented scaling laws and scaling factors. Jia-Jang Wu Tsun-Lirng Yang 吳佳璋 楊春陵 2010 學位論文 ; thesis 45 zh-TW
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language zh-TW
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description 碩士 === 國立高雄海洋科技大學 === 輪機工程研究所 === 99 === This paper presents the scaling laws that provide the geometry and dynamic similitude conditions between the damped rotor-shaft system and its scale model, so that the torsional vibration characteristics of the full-size rotor-shaft system can be predicted from those of its scale model. The last scaling laws are determined from the equations of motion of the full-size rotor-shaft system and its scale model. Then, the scaling factors, that establish the relationship between the last two systems, involved in the preceding scaling laws (i.e., explicit scaling factors) are determined according to the fundamental physical properties of each scalable parameter of the system, while those not involved in the scaling laws (i.e., the implicit scaling factors) are determined based on the theory of dimensional analysis. Both the free and forced torsional vibration characteristics of the full-size rotor-shaft system and those of its scale model are used to validate the presented scaling laws and scaling factors.
author2 Jia-Jang Wu
author_facet Jia-Jang Wu
Hsing-Tsan Chi
吉星燦
author Hsing-Tsan Chi
吉星燦
spellingShingle Hsing-Tsan Chi
吉星燦
Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
author_sort Hsing-Tsan Chi
title Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
title_short Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
title_full Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
title_fullStr Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
title_full_unstemmed Prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
title_sort prediction of the torsional vibration characteristics ofa damped rotor-shaft system from those of its scale model
publishDate 2010
url http://ndltd.ncl.edu.tw/handle/31402777399044292085
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