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A coupled numerical approach for nonlinear dynamic fluid-structure interaction analysis of a near-bed submarine pipeline

机译:近海底海底管道非线性动力流固耦合分析的耦合数值方法

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Purpose - The purpose of this paper is to develop an effective numerical approach to assess the nonlinear dynamic responses of a near-bed submarine pipeline. Design/methodology/approach - A coupled numerical approach is proposed in this paper to assess the nonlinear dynamic responses of this pipeline. The boundary-element method is first used to get the nonlinear dynamic fluid loading induced by the asymmetric flow. The meshless technique is used to discretize the structure of the pipeline. A numerical example is first presented to verify the effectivity of the present method. Then, the coupled technique is used to simulate the nonlinear dynamic fluid-structure interaction problem of a near-bed pipeline. A Newton-Raphson iteration procedure is used herein to solve the nonlinear system of equations, and the Newmark method is adopted for the time integration. Findings - The presence of seabed results in a large negative lift on a pipeline in a horizontal current. Studies reveal that there exists a critical current velocity, above which the pipeline will become instable, and the critical velocity is significantly affected by the initial gap from the pipeline to the seabed. Originality/value - The near-bed submarine pipeline is a widely used structure in marine engineering. This paper originally develops a numerical approach to model this special fluid-structure interaction problem. It has demonstrated by the examples that the present approach is very effective and has good potential in the practical applications.
机译:目的-本文的目的是开发一种有效的数值方法来评估近海底海底管道的非线性动力响应。设计/方法/方法-本文提出了一种耦合数值方法来评估该管道的非线性动力响应。首先采用边界元法获得非对称流动引起的非线性动态流体载荷。无网格技术用于离散化管道的结构。首先给出一个数值示例,以验证本方法的有效性。然后,利用耦合技术模拟了近床管道的非线性动力流固耦合问题。本文使用牛顿-拉夫森迭代程序求解非线性方程组,并采用纽马克方法进行时间积分。调查结果-海床的存在会导致水平方向上的管道产生较大的负升力。研究表明,存在一个临界流速,在该临界流速以上,管道将变得不稳定,并且临界速度受管道与海床之间的初始间隙的影响很大。创意/价值-近海底海底管道是海洋工程中广泛使用的结构。本文最初开发了一种数值方法来对该特殊的流固耦合问题进行建模。通过实例证明,本方法非常有效,在实际应用中具有良好的潜力。

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