Paper
1 August 2003 Optimization of location and tuning of the state-switched absorber for controlling beam vibration
Author Affiliations +
Abstract
This paper considers the optimization of the performance of a state-switched absorber (SSA) in controlling the vibration of a continuous beam. A state-switched absorber has the capability to instantaneously change its stiffness, which allows the absorber to 'retune' to a new natural frequency instantaneously. Between each 'retuning', or switch event, the SSA is essentially a passive device, tuned to the resonance frequency of its current state. With proper switching logic, the SSA shows improved performance in vibration control as compared to classical passive devices when the excitation contains more than one frequency component. The SSA considered here is capable of switching between only two discrete stiffnesses. A direct search algorithm is employed for optimization of the absorber's location along the beam as well as the two tuning frequencies needed to achieve the best performance of the state-switched absorber. Several two-frequency component point excitations are considered at a few locations along the beam and over a range of frequencies. The optimized performance of the state-switched absorber is compared to the optimized performance of a classical tuned vibration absorber (TVA) for each forcing case.
© (2003) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Mark Holdhusen and Kenneth A. Cunefare "Optimization of location and tuning of the state-switched absorber for controlling beam vibration", Proc. SPIE 5049, Smart Structures and Materials 2003: Modeling, Signal Processing, and Control, (1 August 2003); https://doi.org/10.1117/12.484014
Lens.org Logo
CITATIONS
Cited by 2 scholarly publications.
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Switches

Switching

Vibration control

Logic

Matrices

Optimization (mathematics)

Motion models

Back to Top