Design Formulas of Electromagnetic Inertial Mass Dampers for Cable Vibration Mitigation

2022 ◽  
Vol 27 (1) ◽  
Author(s):  
Yamin Li ◽  
Wenai Shen ◽  
Hongping Zhu ◽  
Saulo Silva
2008 ◽  
Vol 56 ◽  
pp. 137-146 ◽  
Author(s):  
Lucia Faravelli ◽  
Clemente Fuggini ◽  
Filippo Ubertini

The mechanics of cables is caught either by numeric or analytic models which are able to predict the nonlinear dynamic response of this structural elements with the desired level of approximation. Although cable dynamics has been widely explored in the literature, efforts are still required in the field of cable vibration mitigation to conceive an economical, feasible and robust control strategy. An adaptive control strategy combining a distributed passive solution with a semiactive actuation is here proposed for the purpose of reducing the spatial cable vibrations. The effectiveness of the proposed control policy is investigated by means of experimental tests and a suitable numeric scheme.


2017 ◽  
Vol 24 (10) ◽  
pp. e1986 ◽  
Author(s):  
Lei Lu ◽  
Yuan-Feng Duan ◽  
Billie F. Spencer ◽  
Xilin Lu ◽  
Ying Zhou

2019 ◽  
Vol 9 (18) ◽  
pp. 3919 ◽  
Author(s):  
Wang ◽  
Yue ◽  
Gao

Recently, inertial mass dampers (IMDs) have shown superior control performance over traditional viscous dampers (VDs) in vibration control of stay cables. However, a single IMD may be incapable of providing sufficient supplemental modal damping to a super-long cable, especially for the multimode cable vibration mitigation. Inspired by the potential advantages of attaching two discrete VDs at different locations of the cable, arranging two external discrete IMDs, either at the opposite ends or the same end of the cable is proposed to further improve vibration mitigation performance of the cable in this study. Complex modal analysis based on the taut-string model was employed and extended to allow for the existence of two external discrete IMDs, resulting in a transcendental equation for complex wavenumbers. Both asymptotic and numerical solutions for the case of two opposite IMDs or the case of two IMDs at the same end of the cable were obtained. Subsequently, the applicability of asymptotic solutions was then evaluated. Finally, parametric studies were performed to investigate the effects of damper positions and damper properties on the control performance of a cable with two discrete IMDs. Results showed that two opposite IMDs can generally provide superior control performance to the cable over a single IMD or two IMDs at the same end. It was also observed that attaching two IMDs at the same end of the cable had the potential to achieve significant damping improvement when the inertial mass of the IMDs is appropriate, which seems to be more promising than two opposite IMDs for practical application.


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