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Reduction for Fluid-Structure Interaction Problems with Structural Non-Linearities

机译:结构非线性的流固耦合问题的简化

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This paper presents a modal reduction method for a fluid structure interaction problem including localized non-linearities. Researches have been usually focused on linear coupling problem, but non-linear effects appear in many industrial applications. A study of a structure presenting non-linear behaviour due to the large displacements imposed, coupled with a fluid presenting linear behaviour is carried out. The description of the variation formulation based on structural displacement and fluid pressure variation is first presented. Matrix equation using the finite element method (FEM) is written in the time domain. Using uncoupled modal bases for modal reduction leads to an inadequate model compared to the original one. Coupling is considered by including residues issued from the fluid response due to the structure. Non-linear information is added to the Ritz basis by inserting the static response of the structure due to unit forces applied on the localized nonlinear degrees of freedom. A singular value decomposition of the basis is finally used to insure proper conditioning of the problem. In the time domain, the problem is solved by using the implicit Newmark algorithm coupled with a Newton-Raphson correction to take into account the nonlinear effects. A numerical application based on an exhaust is presented. The comparisons between the full and reduced models show the necessity to include residue terms in the Ritz bases to ensure fast convergence.
机译:本文提出了一种包含局部非线性的流体结构相互作用问题的模态简化方法。通常将研究集中在线性耦合问题上,但是非线性效应出现在许多工业应用中。对由于施加大位移而呈现非线性行为的结构,以及呈现线性行为的流体进行了研究。首先介绍了基于结构位移和流体压力变化的变化公式的描述。在时域中使用有限元方法(FEM)编写矩阵方程。与原始模型相比,使用非耦合模态基础进行模态归约会导致模型不足。通过考虑由于结构而从流体响应发出的残留物来考虑耦合。通过插入由于局部非线性自由度上施加的单位力而引起的结构的静态响应,将非线性信息添加到Ritz基础中。最后使用基数的奇异值分解来确保对问题进行适当的处​​理。在时域中,通过使用隐式Newmark算法和Newton-Raphson校正结合非线性效应来解决该问题。提出了基于排气的数值应用。完整模型和简化模型之间的比较表明,有必要在Ritz基数中包括残差项,以确保快速收敛。

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