Abstract

The rigid body swing is an important problem for steel catenary risers (SCRs). In addition to many other important issues, the transverse flow direction response is studied in this paper. By extending the load terms of the large deflection slender beam equation, the load of suspension point in the z direction, Morison and rigid body swing are superimposed on the beam equation. On the basis of the above work, a Cable3d subroutine is written to complete the task. Then the structural response is simulated and verified by the Lissajous phenomenon and spectral phase analysis. On the basis of verification, the response is analyzed from an angle of three-dimensional space and the influence coefficient is adopted to evaluate the effect of rigid body swing. The importance of loads is determined by spectral analysis. Phase curve and the change of vibration direction are analyzed by higher orders of frequency. The results show the verification of Lissajous and spectral phase analysis are feasible. The analysis of the spatial response shows the vibration direction of the 140th node is in the same direction as the rigid body swing vector, so the interaction is relatively of more intensity and the influence coefficient is relatively larger. This influence interval of rigid body swing displacement statistical analysis is −0.02 to 0.02 and the effect is weak. The spectrum analysis indicates there is no resonance between the main load and the bending vibration, and the analysis also shows the main influence load of the transverse flow response in this paper is the top load in the z direction. According to phase analysis, the load has a high order effect on the spectral phase curve of the structure. This paper has drawn a conclusion that rigid body swing has limited effect on transverse flow response, however, it has a relatively strong impact on the middle region of the riser, so it plays an influential role on the safety of the riser to some extent. The key point for this paper is to provide qualitative standards for the verification of rigid body swing through Lissajous graphs, which are central factors to promote the development of rigid body swing. It is hoped that the above research can provide some reasonable suggestions for the transverse flow response simulation of the steel catenary riser.

Highlights

  • The development of offshore oil and gas exploration from shallow water to deep sea is promising at present

  • This paper focuses on the change of structural response caused by waves, a steel catenary risers (SCRs)’s top load in the z direction and rigid body swing

  • The vertical coordinate is the y-axis which is connected to the z-axis, and the x-axis is perpendicular to the y-z plane in Figure 8, which shows the three-dimensional response of non-rigid body swing under wave and load of suspension point in the z direction

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Summary

Introduction

The development of offshore oil and gas exploration from shallow water to deep sea is promising at present. The wave load is perpendicular to the rotating plane of rigid body swing. This requires studies from three dimensions to one dimension. This paper focuses on the change of structural response caused by waves, a SCR’s top load in the z direction and rigid body swing. Teixeira and Morooka [5] adopted semi-empirical methods to calculate VIV responses, considering the energy balance in the method The results showed it is in good agreement with physical experiments. The results showed the wave response and rigid body swing decreases with depth. The response characteristics of steel catenary risers under rigid body swing and platform are studied. It is hoped to provide some reasonable suggestions for the research

General Description of the Numerical Model
Basic Control Equation of SCR Motion
Coordinate
SCRRigid
SCR Wave Load Submodel
SCR Load Submodel of Suspension Point in the z Direction
Boundary Constraints and Iteration Conditions
Summary of the Numerical Model
The parameters and Verification for SCR Structure Simulation
The Parameters of the SCR Structure
SCR Structural Lissajous Phenomenon and Verification
Structural Load Frequency Analysis and Verification
The Summary of Verification
General Description of Response
SCR Three-Dimensional and Two-Dimensional Response Analysis
Analysis of the z-Direction
Basic Theory of FFT Calculation
Analysis of Structural Main Frequency and the Influence Frequency
Analysis of the Structural Main Frequency
Analysis of the Structural Phase Response
The Summary of Response Analysis
Findings
Conclusions
Full Text
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