2016
DOI: 10.1115/1.4032664
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An Approach for Estimating the Effect of Transient Sweep Through a Resonance

Abstract: The difference of a stationary forced response situation of a turbine or compressor blade relative to a transient resonance sweep is well known and documented in the literature. Different approaches have been used to understand the effect on transient amplitude in comparison with forced response. The dependencies on damping levels and resonance passage speed have been noted. Estimates for a critical or/and maximum sweep velocity have been given. The understanding of transient response during resonance sweep is… Show more

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Cited by 19 publications
(8 citation statements)
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“…As stated in [1], a transient run-up or coast-down mainly causes a frequency shift of the resonance peak along the sweep direction as well as beating following the resonance peak. This so-called ring-down or beating effect is caused by the linear system's relatively small structural damping.…”
Section: Transient Effects On Linear Responsesmentioning
confidence: 96%
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“…As stated in [1], a transient run-up or coast-down mainly causes a frequency shift of the resonance peak along the sweep direction as well as beating following the resonance peak. This so-called ring-down or beating effect is caused by the linear system's relatively small structural damping.…”
Section: Transient Effects On Linear Responsesmentioning
confidence: 96%
“…Due to the ongoing need of global power generation for flexibilization, turbine blades are more frequently subject to transient resonance crossings. Typical effects that are expected from this kind of resonance passage such as ring-down and a frequency shift of the maximum amplitude, according to [1], have a significant influence on turbine blade dynamics. Furthermore, this has an impact on both the operational safety, e.g., through a possible high cycle fatigue (HCF), and the evaluation of measurements, especially the calculation of damping values.…”
Section: Introductionmentioning
confidence: 99%
“…Under the cyclic symmetry condition, the vibration modes have harmonic shape, i.e. their j th components are in the form [7] GTP-20-1517 4 Carassale where r is called harmonic index and floor(•) is the rounding towards -. For the cases r=0 and r=N/2 (if N is even), the eigenvector r (s) does not exist.…”
Section: Tuned Casementioning
confidence: 99%
“…where the constant C can be set to zero to select the solution that verifies A → 0 as  → −∞. Moreover, the Faddeeva function [18] GTP-20-1517 12 Carassale  = is the correct parameter that should be employed to represent the chirp rate, as it was already deduced in [4] on the basis of different arguments.…”
Section: Quasi-steady Response Of a Tuned Systemmentioning
confidence: 99%
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