首页> 外文会议>ASME international mechanical engineering congress and exposition >FINITE ELEMENT APPROXIMATION OF FLUID STRUCTURE INTERACTION (FSI) OPTIMIZATION IN ARBITRARY LAGRANGIAN-EULERIAN COORDINATES
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FINITE ELEMENT APPROXIMATION OF FLUID STRUCTURE INTERACTION (FSI) OPTIMIZATION IN ARBITRARY LAGRANGIAN-EULERIAN COORDINATES

机译:任意拉格朗日-欧拉坐标的流体结构相互作用(FSI)优化的有限元逼近

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Advanced composite materials such as Carbon Fiber Reinforced Plastics (CFRP) are being applied to many aircraft structures in order to improve performance and reduce weight. Most composites have strong, stiff fibers in a matrix which is weaker and less stiff. However, aircraft wings can break due to Fluid-Structure Interaction (FSI) oscillations or material fatigue. This paper focuses on the analysis of a non-linear fluid-structure interaction problem and its solution in the finite element software package DOpElib: the deal. Ⅱ based optimization library. The principal aim of this research is to explore and understand the behaviour of the fluid-structure interaction during the impact of a deformable material (e.g. an aircraft wing) on air. Here we briefly describe the analysis of incompressible Navier-Stokes and Elastodynamic equations in the arbitrary Lagrangian-Eulerian (ALE) frameworks in order to numerically simulate the FSI effect on a double wedge airfoil. Since analytical solutions are only available in special cases, the equation needs to be solved by numerical methods. This coupled problem is defined in a monolithic framework and fractional-step-θ time stepping scheme are implemented. Spatial discretization is based on a Galerkin finite element scheme. The non-linear system is solved by a Newton method. The implementation using the software library package DOpElib and deal. Ⅱ serves for the computation of different fluid-structure configurations.
机译:诸如碳纤维增强塑料(CFRP)的先进的复合材料正在应用于许多飞机结构,以提高性能并减轻重量。大多数复合材料具有较强的,纤维的纤维在矩阵中较弱,较少。然而,由于流体结构相互作用(FSI)振荡或材料疲劳,飞机翼可以破裂。本文侧重于分析非线性流体结构交互问题及其在有限元软件包Dopelib中的解决方案:交易。 Ⅱ基础优化库。本研究的主要目的是探索和理解流体结构相互作用在空气中变形材料(例如飞机翼)的影响期间的流体结构相互作用的行为。在这里,我们简要描述了对任意拉格朗日 - 欧拉(ALE)框架中的不可压缩Navier-Stokes和弹性动力学方程的分析,以便在数字上模拟双楔形翼型的FSI效应。由于分析解决方案仅在特殊情况下可用,因此需要通过数值方法解决方程。该耦合问题在单片框架中定义,实现了分数步骤 - θ时间步进方案。空间离散化是基于Galerkin有限元方案。非线性系统通过牛顿方法解决。使用软件库包的实现Dopelib和交易。 Ⅱ用于计算不同的流体结构配置。

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