An overview of modeling and experiments of vortex-induced vibration of circular cylinders
By R. Gabbai, H. Benaroya. 2005
744 citations recorded by the source corpus.
Subfields: Computational Mechanics, Control and Systems Engineering, Environmental Engineering
View Paper: https://www.semanticscholar.org/paper/d2f2ab47cdb7634379e38474c198a6768ab06eed
How researchers see this paper
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In Computational Mechanics
- Weiwei Zhang
- Zhengyin Ye
- Xintao Li
- Yuewen Jiang
- R. Violette
- J. Szydlowski
- H. Zanganeh
- Narakorn Srinil
In Control and Systems Engineering
- Weiwei Zhang
- Zhengyin Ye
- Xintao Li
- Yuewen Jiang
- R. Violette
- J. Szydlowski
- H. Zanganeh
- Narakorn Srinil
In Environmental Engineering
- Weiwei Zhang
- Zhengyin Ye
- Xintao Li
- Yuewen Jiang
- R. Violette
- J. Szydlowski
- H. Zanganeh
- Narakorn Srinil
Citations in the corpus
- A review of recent studies on vortex-induced vibrations of long slender cylinders (2012, background): “D) (Gabbai and Benaroya, 2005), the vortex shedding along the cylinder is at full correlation length when lock-in occurs and the effect of boundaries on the flow is neglected.”
- Mechanism of frequency lock-in in vortex-induced vibrations at low Reynolds numbers (2015, background): “However, the abovementioned theoretical models rely heavily on experimental results and often do not include any analysis of the flow field; their best value is in explaining and simulating experimental results (Dowell 1980; Gabbai & Benaroya 2005).”
- Computation of vortex-induced vibrations of long structures using a wake oscillator model: Comparison with DNS and experiments (2007, background): “The later, if flexible enough, undergoes vortexinduced vibration (VIV), see recent reviews by Williamson and Govardhan [21], Sarpkaya [18] and Gabbai and Benaroya [9].”
- Modelling of coupled cross-flow/in-line vortex-induced vibrations using double Duffing and van der Pol oscillators (2012, methodology): “In contrast to several existing VIV models which typically consider a linear structural oscillator to describe the cylinder – mostly Y – displacement (Gabbai and Benaroya, 2005), the effect of geometric nonlinearities (i.e. spring nonlinear stiffness or restoring force) of the oscillating cylinder…”