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NUMERICAL SIMULATION OF A NON-LINEAR COUPLED FLUID-STRUCTURE PROBLEM WITH IMPLICIT AND EXPLICIT COUPLING PROCEDURES

机译:含隐式和显式耦合过程的非线性耦合流固耦合问题的数值模拟

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The present paper deals with the numerical simulation of a non-linear coupled fluid-structure problem with finite element/finite volume coupled technique and mainly focus on the time coupling algorithm: the coupling procedure lies on a staggered explicit or implicit strategy. A simple coupled case is studied; namely a non-linear elastic beam coupled with an incompressible fluid with free surface effects. The structure problem is solved with a finite element approach. The nonlinear discrete structure problem is integrated in time with the nonlinear Newmark scheme with a fixed-point procedure. The fluid problem is solved with a finite volume approach. The non-linear discrete fluid problem is solved with the PISO (Pressure Implicit by Splitting Operator) algorithm. The coupled problem is solved with two different approaches. At first, an explicit approach is proposed, based on a step by step alternate integration of the structure and fluid non-linear problems. As expected the method is found to be numerically dissipative and potentially unstable. An implicit approach is then proposed, using inner coupling iterations. The proposed algorithm is proved to be stable and less dissipative. Implicit and explicit approaches are presented. Numerical calculations are performed on the elementary studied case. Results are presented and compared for the two time-integration procedures, highlighting the numerical qualities of each procedure in terms of numerical damping, stability and precision.
机译:本文利用有限元/有限体积耦合技术对非线性耦合流固耦合问题进行了数值模拟,重点研究了时间耦合算法:耦合过程基于交错的显式或隐式策略。研究了一个简单的耦合案例;即非线性弹性梁与具有自由表面效应的不可压缩流体耦合。用有限元方法解决了结构问题。非线性离散结构问题通过定点过程与非线性Newmark方案及时集成。流体问题通过有限体积法解决。非线性离散流体问题可通过PISO(分裂算子的隐含压力)算法解决。用两种不同的方法解决了耦合问题。首先,基于结构和流体非线性问题的逐步替代,提出了一种明确的方法。如所预期的,该方法在数值上是耗散的并且可能不稳定。然后,提出了一种使用内部耦合迭代的隐式方法。实践证明,该算法稳定,耗散小。介绍了隐式和显式方法。在基本研究案例中进行了数值计算。给出并比较了两个时间积分程序的结果,突出了每个程序在数值阻尼,稳定性和精度方面的数值质量。

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