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Improving time-domain prediction of vortex-induced vibration of marine risers

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Abstract

The prediction of the vortex-induced vibration (VIV) of marine risers becomes a critical issue as the offshore exploration and production moving into deepwater and ultra-deepwater regions. In this paper, a time-domain model, based on a forcing algorithm and on high Reynolds number experimental data, was further developed to predict the VIV of rigid and flexible risers. The forcing algorithm was integrated into a global-coordinate-based finite-element program. At each time step, the hydrodynamic forces on a riser, including added mass, lift and drag forces, were calculated for each element based on two non-dimensional state variables—the amplitude ratio and the reduced velocity. The state variables were determined from a zero up-crossing analysis of the time history of the cross-flow displacement. Validation studies were carried out for a full-scale rigid riser segment in a uniform flow and a flexible riser in a stepped current. The predicted motions of the risers were compared with experimental data and the motions predicted by other numerical models.

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Abbreviations

A :

Amplitude of vibration

\(A_z\) :

Cross-flow motion amplitude

\(A^*\) :

Cross-flow amplitude ratio

\(C_\mathrm{d}\) :

In-line drag coefficient

\(C_{\mathrm{d}0}\) :

Mean in-line drag coefficient

\(C_{\mathrm{lv}}\) :

Cross-flow lift coefficient

\(C_{\mathrm{m}}\) :

Added mass coefficient

D :

Diameter of the cylinder

\(f_{\mathrm{nw}}\) :

Natural frequency in still water

\(f_{\mathrm{osc}}\) :

Oscillation frequency

\(F_{\mathrm{D}}\) :

In-line drag force amplitude

\(F_{\mathrm{D}0}\) :

Mean in-line drag force

\(F_{\mathrm{L}}\) :

Cross-flow lift force amplitude

\(F_x\) :

Total in-line drag force

\(F_z\) :

Total cross-flow lift force

\(F_{\dot{z}}\) :

Cross-flow lift force in phase with velocity

\(F_{\ddot{z}}\) :

Cross-flow lift force in phase with acceleration

L :

Length of the cylinder

m :

Mass of the cylinder

\(m'\) :

Added mass of the cylinder

k :

Spring stiffness

\(k_x\) :

Structural stiffness in the in-line direction

\(k_z\) :

Structural stiffness in the cross-flow direction

t :

Time

\(T_{\mathrm{app}}\) :

Apparent period of motion

U :

Incoming flow velocity

\(U^*\) :

Nominal reduced velocity

V :

Relative normal velocity between the incoming flow and the structure

\(V_\mathrm{r}\) :

Reduced velocity

\(V_{\mathrm{tow}}\) :

Towing speed of carriage

\(Z_{\mathrm{max}}\) :

Maximum transverse displacement in a motion cycle

\(Z_{\mathrm{min}}\) :

Minimum transverse displacement in a motion cycle

\(\rho\) :

Density of fluid

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Acknowledgements

This work was supported by the Natural Science and Engineering Research Council (NSERC) of Canada.

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Correspondence to Wei Qiu.

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Zhang, B., Qiu, W. Improving time-domain prediction of vortex-induced vibration of marine risers. Mar Syst Ocean Technol 13, 13–25 (2018). https://doi.org/10.1007/s40868-017-0041-3

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