Reduced Modeling for Turbine Rotor-Blade Coupled Bending Vibration AnalysisSource: Journal of Engineering for Gas Turbines and Power:;2012:;volume( 134 ):;issue: 002::page 22502Author:Akira Okabe
,
Osami Matsushita
,
Hideo Yoda
,
Shigeo Sakurai
,
Hiroyuki Fujiwara
,
Takeshi Kudo
,
Koki Shiohata
DOI: 10.1115/1.4004145Publisher: The American Society of Mechanical Engineers (ASME)
Abstract: In a traditional turbine-generator set, rotor shaft designers and blade designers have their own models and design process which neglects the coupled effect. Since longer blade systems have recently been employed (Saito et al. 1998, “Development of a 3000 rpm 43-in. last stage blade with high efficiency and reliability,” International Joint Power Generation Conference, pp. 89–96.) for advanced turbine sets to get higher output and efficiency, additional consideration is required concerning rotor bending vibrations coupled with a one-nodal (k = 1) blade system. Rotor-blade coupled bending conditions generally include two types so that the parallel and tilting modes of the shaft vibrations are respectively coupled with in-plane and out-of-plane modes of blade vibrations with a one-nodal diameter (k = 1). This paper proposes a method to calculate the natural frequency of a shaft blade coupled system. According to this modeling technique, a certain blade mode is reduced to a single mass system, which is connected to the displacement and angle motions of the shaft. The former motion is modeled by the m-k system to be equivalent to the blade on the rotating coordinate. The latter motion is commonly modeled in discrete form using the beam FEM on an inertia coordinate. Eigenvalues of the hybrid system covering both coordinates provide the natural frequency of the coupled system. In order to solve the eigenfrequencies of the coupled system, a tracking solver method based on sliding mode control concept is used. An eight-blade system attached to a cantilever bar is used for an example to calculate a coupled vibration with a one-nodal diameter between the blade and shaft.
keyword(s): Vibration , Blades AND Equations ,
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| contributor author | Akira Okabe | |
| contributor author | Osami Matsushita | |
| contributor author | Hideo Yoda | |
| contributor author | Shigeo Sakurai | |
| contributor author | Hiroyuki Fujiwara | |
| contributor author | Takeshi Kudo | |
| contributor author | Koki Shiohata | |
| date accessioned | 2017-05-09T00:50:37Z | |
| date available | 2017-05-09T00:50:37Z | |
| date copyright | February, 2012 | |
| date issued | 2012 | |
| identifier issn | 1528-8919 | |
| identifier other | JETPEZ-27183#022502_1.pdf | |
| identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/148924 | |
| description abstract | In a traditional turbine-generator set, rotor shaft designers and blade designers have their own models and design process which neglects the coupled effect. Since longer blade systems have recently been employed (Saito et al. 1998, “Development of a 3000 rpm 43-in. last stage blade with high efficiency and reliability,” International Joint Power Generation Conference, pp. 89–96.) for advanced turbine sets to get higher output and efficiency, additional consideration is required concerning rotor bending vibrations coupled with a one-nodal (k = 1) blade system. Rotor-blade coupled bending conditions generally include two types so that the parallel and tilting modes of the shaft vibrations are respectively coupled with in-plane and out-of-plane modes of blade vibrations with a one-nodal diameter (k = 1). This paper proposes a method to calculate the natural frequency of a shaft blade coupled system. According to this modeling technique, a certain blade mode is reduced to a single mass system, which is connected to the displacement and angle motions of the shaft. The former motion is modeled by the m-k system to be equivalent to the blade on the rotating coordinate. The latter motion is commonly modeled in discrete form using the beam FEM on an inertia coordinate. Eigenvalues of the hybrid system covering both coordinates provide the natural frequency of the coupled system. In order to solve the eigenfrequencies of the coupled system, a tracking solver method based on sliding mode control concept is used. An eight-blade system attached to a cantilever bar is used for an example to calculate a coupled vibration with a one-nodal diameter between the blade and shaft. | |
| publisher | The American Society of Mechanical Engineers (ASME) | |
| title | Reduced Modeling for Turbine Rotor-Blade Coupled Bending Vibration Analysis | |
| type | Journal Paper | |
| journal volume | 134 | |
| journal issue | 2 | |
| journal title | Journal of Engineering for Gas Turbines and Power | |
| identifier doi | 10.1115/1.4004145 | |
| journal fristpage | 22502 | |
| identifier eissn | 0742-4795 | |
| keywords | Vibration | |
| keywords | Blades AND Equations | |
| tree | Journal of Engineering for Gas Turbines and Power:;2012:;volume( 134 ):;issue: 002 | |
| contenttype | Fulltext |