Abstract

Machinery with rotating components poses a challenge to Operational Modal Analysis (OMA) due to its periodic inputs, i.e. orders. Transient (acceleration or deceleration) runs represent a relevant test condition for structures, which experience a low amount of broadband (noise) excitation during operation. In these cases, orders present themselves as a favourable source of excitation. However, this type of excitation can result in distortions of the response spectrum at the ending frequencies of individual orders. These “end-of-order” distortions can introduce spurious or biased modal estimations. Order-based Modal Analysis (OBMA) is an OMA method, which was developed specifically for the transient test case and is not affected by end-of-order distortions. However, some downsides are associated with OBMA because it performs modal analysis for each relevant order individually. In addition to the associated analysis effort, this produces multiple sets of modal estimations with ambiguous results. This paper introduces an extension of OBMA to address these issues. The proposed method, called Averaged Order-based Modal Analysis (AOBMA), applies scaling and (weighted) averaging to extracted orders prior to the modal estimation step. A Monte-Carlo simulation study is introduced to compare the modal estimation performance of traditional OMA, OBMA and AOBMA. Different ratios of harmonic and random excitation amplitudes are simulated to gauge the impact of the excitation's composition. In addition, all methods are also applied to operational measurements from a turbofan casing during run-up. The results indicate that AOBMA produces a lower variance in the estimated modal parameters compared to OBMA. Moreover, while OMA was more successful in the estimation of closely spaced modes, it was surpassed by AOBMA and OBMA regarding the accuracy of mode shape estimations.

Highlights

  • Accurate knowledge of modal parameters is often required for both the design and evaluation of engineering structures

  • While Operational Modal Analysis (OMA) was more successful in the estimation of closely spaced modes, it was surpassed by Averaged Order-based Modal Analysis (AOBMA) and Order-based Modal Analysis (OBMA) regarding the accuracy of mode shape estimations

  • Orders l ∈ {1, 3, 5, 8} of the simulation are used for the following OBMA results and the specific source order is specified in brackets as OBMA(l)

Read more

Summary

Introduction

Accurate knowledge of modal parameters is often required for both the design and evaluation of engineering structures. As a foundation for reduction of noise and vibration, the risk of damage can be reduced, and maintenance intervals optimised In contrast to Experimental Modal Analysis (EMA), OMA does not require the knowledge or measurement of the input forces and can be applied to structures, which are excited by operational or environmental forces. Benefits of this approach are that complex and large structures (which may not be suitable for EMA) can be tested under realistic operating Benefits of this approach are that complex and large structures (which may not be suitable for EMA) can be tested under realistic operating (incl. boundary and forcing) conditions, producing correspondingly repre­ sentative results

Methods
Results
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call