An algorithm to generate a reduced order model of a multistage rotor in which each stage has a different number of blades has been developed. It is shown that a reduced order model can be developed on the basis of tuned modes of certain bladed disks which can be easily obtained via sector analyses. Further, it is shown that the reduced order model can also be obtained when blades are geometrically mistuned. This algorithm is similar to the modified modal domain analysis, which has been recently developed for a single-stage bladed rotor with geometric mistuning. The validity of this algorithm is shown for the finite element model of a two-stage bladed rotor. In addition, the statistical distributions of peak maximum amplitudes and natural frequencies of a two-stage rotor are generated via Monte Carlo simulations for different patterns of geometric mistuning.
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July 2012
Research Papers
Reduced Order Model of a Multistage Bladed Rotor With Geometric Mistuning via Modal Analyses of Finite Element Sectors
Yasharth Bhartiya,
Yasharth Bhartiya
Department of Mechanical and Nuclear Engineering,
e-mail: yasharth@gmail.com
Pennsylvania State University
, University Park, PA 16802
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Alok Sinha
Alok Sinha
Department of Mechanical and Nuclear Engineering,
e-mail: axs22@psu.edu
Pennsylvania State University
, University Park, PA 16802
Search for other works by this author on:
Yasharth Bhartiya
Department of Mechanical and Nuclear Engineering,
Pennsylvania State University
, University Park, PA 16802e-mail: yasharth@gmail.com
Alok Sinha
Department of Mechanical and Nuclear Engineering,
Pennsylvania State University
, University Park, PA 16802e-mail: axs22@psu.edu
J. Turbomach. Jul 2012, 134(4): 041001 (8 pages)
Published Online: July 19, 2011
Article history
Received:
July 14, 2010
Revised:
September 30, 2010
Online:
July 19, 2011
Published:
July 19, 2011
Citation
Bhartiya, Y., and Sinha, A. (July 19, 2011). "Reduced Order Model of a Multistage Bladed Rotor With Geometric Mistuning via Modal Analyses of Finite Element Sectors." ASME. J. Turbomach. July 2012; 134(4): 041001. https://doi.org/10.1115/1.4003224
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