Abstract
AbstractA method for estimation of rubber bushing stiffness parameters is presented. Four individual rubber bushings, mounted in a car rear subframe are considered. A traditional model of the bushing elements using a generalised spring model, known as a CBUSH element in Nastran, is compared to a geometrically more realistic approach where the bushing is modelled with solid elements and a linear elastic material model. Each bushing is mass loaded to better reveal the bushing’s dynamic behaviour in a lower frequency range of interest. In an initial step, the overall subframe model is updated towards test data. In a second step, the bushing parameters are updated. Three nominally identical components are used to investigate the spread between the identified parameters. The model updating procedure is based on frequency responses and equalised damping. The undamped behaviour at frequencies below 300 Hz are considered. To quantify the parameter uncertainty, with respect to measurement noise for each individual, an uncertainty quantification procedure is proposed, using a linear-in-parameters surrogate model with bootstrapping.
Publisher
Springer Science and Business Media LLC
Subject
Mechanical Engineering,Mechanics of Materials
Reference47 articles.
1. Abrahamsson T, Bartholdsson F, Hallqvist M, Olsson KHA, Olsson M, Sällström Å (2014) Calibration and cross-validation of a car component using frequency response functions and a damping equalization technique. In: Sas P, Moens D, Denayer H (eds) Proceedings of ISMA2014 and USD2014, Leuven, pp 2625–2640
2. Abrahamsson TJS, Bartholdsson F, Hallqvist M, Olsson KHA, Olsson M, Sällström Å (2015) Calibration and validation of a car subframe finite element model using frequency responses. In: Mains M (ed) Topics in Modal Analysis, Volume 10, Conference Proceedings of the Society for Experimental Mechanics Series. Springer, Cham, pp 9–22
3. Abrahamsson TJS, Kammer DC (2015) Finite element model calibration using frequency responses with damping equalization. Mechanical Systems and Signal Processing 62-63:218–234. https://doi.org/10.1016/j.ymssp.2015.02.022
4. Andreasson N, Evgrafov A, Patriksson M (2013) An Introduction to Continuous optimization, 2nd edn. Studentlitteratur, Lund
5. Allemang R. J., Brown D. L. (1982) A Correlation Coefficient for Modal Vector Analysis. In: Proceedings of the 1st International Modal Analysis Conference, Orlando, FL, pp 110–116
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