Inerter; Force feedback; Nonlinear vibration control
Abstract :
[en] In this paper, a nonlinear active damping strategy based on force feedback is proposed. The proposed device is composed of a pair of collocated actuator and force sensor. The control law is formed by feeding back the output of the force sensor, through one single, one double integrator and another double integrator of its cube. An equivalent mechanical network which consists of a dashpot, an inerter and a cube root inerter is developed to enable a straightforward interpretation of the physics behind. Closed-form expressions for the optimal feedback gains are derived. Numerical validations are performed to demonstrate the proposed control strategy.
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Bibliography
Wagg, D., Neild, S., Nonlinear Vibration with Control. 2010, Springer Netherlands, Dordrecht.
Tang, N., Rongong, J.A., Sims, N.D., Design of adjustable tuned mass dampers using elastomeric O-rings. J. Sound Vib. 433 (2018), 334–348.
Alujević, N., Tomac, I., Gardonio, P., Tuneable vibration absorber using acceleration and displacement feedback. J. Sound Vib. 331 (2012), 2713–2728.
Habib, G., Detroux, T., Viguié, R., Kerschen, G., Nonlinear generalization of Den Hartog's equal-peak method. Mech. Syst. Signal Process. 52–53, 2015, 17–28.
Sun, X., Xu, J., Wang, F., Cheng, L., Design and experiment of nonlinear absorber for equal-peak and de-nonlinearity. J. Sound Vib. 449 (2019), 274–299.
Zhao, G., Paknejad, A., Raze, G., Deraemaeker, A., Kerschen, G., Collette, C., Nonlinear positive position feedback control for mitigation of nonlinear vibrations. Mech. Syst. Signal Process. 132 (2019), 457–470.
Zhao, G., Raze, G., Paknejad, A., Deraemaeker, A., Kerschen, G., Collette, C., Active tuned inerter-damper for smart structures and its ℋ∞ optimisation. Mech. Syst. Signal Process. 129 (2019), 470–478.
Detroux, T., Renson, L., Masset, L., Kerschen, G., The harmonic balance method for bifurcation analysis of large-scale nonlinear mechanical systems. Comput. Methods Appl. Mech. Eng. 296 (2015), 18–38.
Renault, A., Thomas, O., Mahé, H., Numerical antiresonance continuation of structural systems. Mech. Syst. Signal Process. 116 (2019), 963–984.
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