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    Effect of Uncertainty in the Balancing Weights on the Vibration Response of a High-Speed Rotor

    Source: Journal of Vibration and Acoustics:;2021:;volume( 143 ):;issue: 006::page 061002-1
    Author:
    Datz, Janina
    ,
    Karimi, Mahmoud
    ,
    Marburg, Steffen
    DOI: 10.1115/1.4049628
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This work investigates how uncertainties in the balancing weights are propagating into the vibration response of a high-speed rotor. Balancing data are obtained from a 166-MW gas turbine rotor in a vacuum balancing tunnel. The influence coefficient method is then implemented to characterize the rotor system by a deterministic multi-speed and multi-plane matrix. To model the uncertainties, a non-sampling probabilistic method based on the generalized polynomial chaos expansion (gPCE) is employed. The uncertain parameters including the mass and angular positions of the balancing weights are then expressed by gPCE with deterministic coefficients. Assuming predefined probability distributions of the uncertain parameters, the stochastic Galerkin projection is applied to calculate the coefficients for the input parameters. Furthermore, the vibration amplitudes of the rotor response are represented by appropriate gPCE with unknown deterministic coefficients. These unknown coefficients are determined using the stochastic collocation method by evaluating the gPCE for the system response at a set of collocation points. The effects of individual and combined uncertain parameters from a single and multiple balancing planes on the rotor vibration response are examined. Results are compared with the Monte Carlo simulations, showing excellent agreement.
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      Effect of Uncertainty in the Balancing Weights on the Vibration Response of a High-Speed Rotor

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    contributor authorDatz, Janina
    contributor authorKarimi, Mahmoud
    contributor authorMarburg, Steffen
    date accessioned2022-02-05T22:10:57Z
    date available2022-02-05T22:10:57Z
    date copyright1/29/2021 12:00:00 AM
    date issued2021
    identifier issn1048-9002
    identifier othervib_143_6_061002.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4277075
    description abstractThis work investigates how uncertainties in the balancing weights are propagating into the vibration response of a high-speed rotor. Balancing data are obtained from a 166-MW gas turbine rotor in a vacuum balancing tunnel. The influence coefficient method is then implemented to characterize the rotor system by a deterministic multi-speed and multi-plane matrix. To model the uncertainties, a non-sampling probabilistic method based on the generalized polynomial chaos expansion (gPCE) is employed. The uncertain parameters including the mass and angular positions of the balancing weights are then expressed by gPCE with deterministic coefficients. Assuming predefined probability distributions of the uncertain parameters, the stochastic Galerkin projection is applied to calculate the coefficients for the input parameters. Furthermore, the vibration amplitudes of the rotor response are represented by appropriate gPCE with unknown deterministic coefficients. These unknown coefficients are determined using the stochastic collocation method by evaluating the gPCE for the system response at a set of collocation points. The effects of individual and combined uncertain parameters from a single and multiple balancing planes on the rotor vibration response are examined. Results are compared with the Monte Carlo simulations, showing excellent agreement.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleEffect of Uncertainty in the Balancing Weights on the Vibration Response of a High-Speed Rotor
    typeJournal Paper
    journal volume143
    journal issue6
    journal titleJournal of Vibration and Acoustics
    identifier doi10.1115/1.4049628
    journal fristpage061002-1
    journal lastpage061002-12
    page12
    treeJournal of Vibration and Acoustics:;2021:;volume( 143 ):;issue: 006
    contenttypeFulltext
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    DSpace software copyright © 2002-2015  DuraSpace
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