0
  • DE
  • EN
  • FR
  • International Database and Gallery of Structures

Advertisement

Vibration Control with Nonlinear Rotating Inertial Mass Device

 Vibration Control with Nonlinear Rotating Inertial Mass Device
Author(s): ,
Presented at IABSE Conference: Elegance in structures, Nara, Japan, 13-15 May 2015, published in , pp. 452-453
DOI: 10.2749/222137815815775862
Price: € 25.00 incl. VAT for PDF document  
ADD TO CART
Download preview file (PDF) 0.8 MB

The authors have been carrying out numerical studies on the effect of a passive nonlinear absorber containing a rotating inertial mass (N-RIM). In this paper, the performance of this proposed absor...
Read more

Bibliographic Details

Author(s):

Medium: conference paper
Language(s): English
Conference: IABSE Conference: Elegance in structures, Nara, Japan, 13-15 May 2015
Published in:
Page(s): 452-453 Total no. of pages: 8
Page(s): 452-453
Total no. of pages: 8
Year: 2015
DOI: 10.2749/222137815815775862
Abstract:

The authors have been carrying out numerical studies on the effect of a passive nonlinear absorber containing a rotating inertial mass (N-RIM). In this paper, the performance of this proposed absorber system when used for the base isolation of a building against strong earthquakes is presented. The N-RIM system consists of a strongly nonlinear stiffness and a rotating inertial mass (RIM). The study reveals a number of interesting and complex dynamic phenomena over a broad frequency range, including pitchfork and quasi-periodic bifurcations as well as a saddle node. It is shown that the N-RIM system does not require a large amount of damping even if the mass ratio is large. Furthermore the N-RIM system suppresses the response amplitude over a relatively broad frequency range in the case of large input motion. In conclusion, the newly proposed N-RIM system reduces structural response quite effectively.

Keywords:
resonance curve passive nonlinear absorber rotating inertial mass fixed-point theory continuation techniques periodic solution bifurcations