期刊
INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS
卷 156, 期 -, 页码 -出版社
PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ijnonlinmec.2023.104503
关键词
Shear thickening fluids; Nonlinear vibration; Energy reduction; Nonlinear damping; Chaotic; Piezoelectric
类别
This paper investigates the use of shear thickening fluid (STF) dampers to reduce vibrations in beam-based structures. The design and analysis of these systems are challenging due to the viscosity changes in STF with varying vibration frequencies. The behavior of STF dampers in different support configurations is analyzed, and the governing equations are derived and solved using Galerkin/Hencky's discretization methods. The findings reveal surprising dynamic behavior and suggest that the performance of STF dampers can be accurately predicted by analyzing the shape of force-velocity curves.
This paper investigates the use of shear thickening fluid (STF) dampers for reducing vibrations in beam based structures. Designing and analyzing these systems is challenging because STF's viscosity changes as the fluid's vibration frequency changes. To understand the impact of key design parameters, the behavior of STF dampers in various configurations of supports is analyzed. The governing equations are derived, considering the STF dampers as nonlinear damping forces, and solved/validated using Galerkin/Hencky's discretization methods. An energy reduction factor is introduced to compare the performance of different configurations in the frequency domain to obtain the optimal design. The results show that although the performance of STF dampers is highly dependent on the excitation frequency (with high efficiency in reducing vibrations near the resonance frequencies), the STF dampers fail to dissipate vibrations in some frequency regions. Surprising ranges of dynamic behavior, from Quasi-periodic to chaotic, are detected and analyzed. The findings also reveal that by analyzing only the shape of force-velocity curves of the STF damper, one can accurately predict the system's performance, without the need for a full system analysis.
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