2017
DOI: 10.1007/s11044-017-9596-1
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A frequency domain approach for parameter identification in multibody dynamics

Abstract: The adjoint method shows an efficient way to incorporate inverse dynamics to engineering multibody applications, as, e.g., parameter identification. In case of the identification of parameters in oscillating multibody systems, a combination of Fourier analysis and the adjoint method is an obvious and promising approach. The present paper shows the adjoint method including adjoint Fourier coefficients for the parameter identification of the amplitude response of oscillations. Two examples show the potential and… Show more

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Cited by 6 publications
(2 citation statements)
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“…Reference 20 combines least squares techniques and Kalman filters, while the proposed algorithm identifies a minimum order plant based on input–output data. A parametric identification for multibody dynamics using the adjoint method was illustrated in References 21,22. Others relevant works in the topic can be found in References 23‐29 and a survey on the parameter identification methods for robots in Reference 30.…”
Section: Introductionmentioning
confidence: 99%
“…Reference 20 combines least squares techniques and Kalman filters, while the proposed algorithm identifies a minimum order plant based on input–output data. A parametric identification for multibody dynamics using the adjoint method was illustrated in References 21,22. Others relevant works in the topic can be found in References 23‐29 and a survey on the parameter identification methods for robots in Reference 30.…”
Section: Introductionmentioning
confidence: 99%
“…To overcome the problem of convergence to a local minimum, homotopy transformation motivated by the theory of state observers was proposed [9]. The adjoint method, specifically the Fourier coefficients, was employed as an approach for identifying the amplitude response of oscillations [10]. Markov parameters obtained through a state observer and a least-square approach were employed for the procedure, following which a state-space model of the mechanical system using generalized Hankel matrices were constructed [11].…”
mentioning
confidence: 99%