Flow-induced vibration of a circular cylinder at limiting structural parameters

By D. Shiels, Anthony Leonard, A. Roshko. 2001

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Resonance forever: existence of a critical mass and an infinite regime of resonance in vortex-induced vibration (2002, methodology): “Therefore, to predict m∗crit for the data of Shiels et al. (2001) under zero damping conditions, we need to find [−CEA] along a ‘zero-excitation’ contour deduced from their data.”
Numerical simulation of an oscillating cylinder in a cross-flow at low Reynolds number: Forced and free oscillations (2009, background): “Instead of plotting the reduced frequency f* = fD/U1, the lock-in can also be characterized by representing the adimensional frequency f* = f/fH against a representative parameter (the effective rigidity k eff like [40] or the reduced velocity U* like [22]).”
Coupling of Structure and Wake Oscillators in Vortex-Induced Vibrations (2004, background): “Another analysis on particular limits in the case of vanishing stiffness may be found in [36, 37].”