Defining the ‘modified Griffin plot’ in vortex-induced vibration: revealing the effect of Reynolds number using controlled damping
By R. N. Govardhan, Charles H. K. Williamson. Journal of Fluid Mechanics, 2006
322 citations recorded by the source corpus.
Subfields: Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/b76a210d9599052b5e31e856c358743c0181a2e6
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In Computational Mechanics
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Citations in the corpus
- Prediction of vortex-induced vibration response by employing controlled motion (2009, methodology): “For both Reynolds numbers, the controlled-vibration contours yield good agreement with the empirical formula, taking into account mass damping as well as the Reynolds number, deduced by Govardhan & Williamson (2006), A∗ = (1 − 1.2α + 0.30α2) log (0.41Re0.”
- Dual resonance in vortex-induced vibrations at subcritical and supercritical Reynolds numbers (2010, methodology): “In the case of a freely vibrating cylinder in the subcritical-Reynolds-number regime, Govardhan & Williamson (2006) found that as the Reynolds number increased over their analysed range, the oscillation amplitude and lift forces acting on the cylinder were also found to increase.”
- Experimental investigation of Reynolds number effect on vortex induced vibration of rigid circular cylinder on elastic supports (2011, methodology): “Recently, research groups at Caltech and Cornell have been trying to corroborate that the VIV amplitude of oscillation is a function of Reynolds number around Re¼4.5 103 (Govardhan and Williamson, 2006).”
- Modelling of coupled cross-flow/in-line vortex-induced vibrations using double Duffing and van der Pol oscillators (2012, background): “…had a discussion on whether the combined massdamping, viz. the Skop–Griffin parameter SG=2ヾ3St2m*ξ (Williamson and Govardhan, 2004), could reasonably collapse different peak (typically cross-flow) amplitude data of different cylinders in the Griffin plots (Govardhan and Williamson, 2006).”
- Mechanism of frequency lock-in in vortex-induced vibrations at low Reynolds numbers (2015, background): “The effects of the mass ratio (Prasanth, Premchandran & Mittal 2011), the structural damping coefficient (Nguyen et al. 2012) and the Reynolds number (Govardhan & Williamson 2006) on the lock-in regime have also been extensively studied.”