2019
DOI: 10.1002/eng2.12043
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Uncertainty and global sensitivity analysis of bladed disk statics with material anisotropy and root geometry variations

Abstract: Monocrystalline blades used in gas turbines exhibit material anisotropy, and the orientation of the anisotropy axis affects the deformation of the bladed disk. Considering the orientation of the anisotropy axis as a random design parameter, the uncertainty and sensitivity analysis for static blade deformations are presented for the first time. The following two cases are analyzed using a realistic bladed disk model with friction contacts: (i) deformation of the tuned bladed disks considering the uncertainty in… Show more

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Cited by 5 publications
(4 citation statements)
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References 61 publications
(89 reference statements)
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“…The numerical examples considered only Young’s modulus to have spatial randomness [18] and did not consider geometric imperfections. Thus the randomness was only in the stiffness matrix.…”
Section: Numerical Analysis and Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…The numerical examples considered only Young’s modulus to have spatial randomness [18] and did not consider geometric imperfections. Thus the randomness was only in the stiffness matrix.…”
Section: Numerical Analysis and Discussionmentioning
confidence: 99%
“…While bladed disc systems are designed to be perfectly periodic structures, with each blade and sector being identical, manufacturing tolerances inevitably result in geometric imperfections that can be captured through coordinate capturing machine (CMM) [17] or in material imperfections arising due to differences in grain orientation [18] or other material microstructure imperfections. As these variations are random in nature, no blade is perfectly identical and there are variations in their natural frequencies [17,18]. As a result, the bladed disc can be said to have random mistuning, resulting in deviations from designed behaviour.…”
Section: Introductionmentioning
confidence: 99%
“…In addition, the adaptive algorithm overcomes the strong interaction encountered in the system response, effectively solves the huge error problem caused by the univariate dimensionality reduction method [36], and provides important application potential for uncertainty analysis. In addition, an important advantage of PCE is that the mean and variance of the responses can be easily obtained from the surrogate model, and the sensitivity analysis based on variance can also be performed: Sobol analysis [35,37]. Therefore, sensitivity analysis will be used in this study.…”
Section: Introductionmentioning
confidence: 99%
“…The PCE has also been coupled with multi-harmonic balance methods to investigate the effects of the uncertainties in nonlinear systems [44,45]. One of the main advantages of the PCE is that it can be exploited without any additional simulation to directly determine the mean and the variance of the process, but also to perform a variance-based sensitivity analysis based: Sobol analysis [46,47] and for this reason has been used in the present study.…”
Section: Introductionmentioning
confidence: 99%