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A strongly-coupled cell-based smoothed finite element solver for unsteady viscoelastic fluid-structure interaction

机译:基于电池的平滑有限元求解器,用于不稳定的粘弹性流体结构相互作用

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This paper describes a cell-based smoothed finite element method (CS-FEM) for computing unsteady viscoelastic fluid-structure interaction (VFSI) within the arbitrary Lagrangian-Eulerian framework. The incompressible Navier-Stokes equations incorporating the Oldroyd-B constitutive relation are decoupled via the smoothed characteristic-based split scheme that allows equal low-order interpolations for the triple primitive variables. The elastodynamics equation of a geometrically nonlinear solid is solved by the modified Newton-Raphson method in conjunction with the generalized-a method. Following an efficient moving mesh strategy, the block-Gauss-Seidel procedure is utilized to tightly couple three interacting fields. In particular, CS-FEM is adopted to spatially discretize the global VFSI system where all gradient related terms are readily smoothed. The cell-based smoothing concept is also introduced to evaluate viscoelastic fluid forces acting on the deformable body. Two transient VFSI examples are analyzed to demonstrate the enlarged applicability of CS-FEM. The main characteristics of viscoelastic flow-induced oscillations are successfully captured. (C) 2020 Elsevier Ltd. All rights reserved.
机译:本文描述了一种基于细胞的平滑有限元方法(CS-FEM),用于在任意拉格朗日 - 欧拉架内计算非稳定粘弹性流体结构相互作用(VFSI)。包含oldroyd-B本构关系统的不可压缩的Navier-Stokes方程通过平滑的基于特征的分流方案解耦,该方案允许三重原始变量的相同的低位插值。通过改进的牛顿 - 拉赛方法与通用方法结合求解几何非线性固体的弹性动力学方程。在高效的移动网格策略之后,利用块-Gauss-Seidel过程来紧密地耦合三个相互作用的字段。特别地,采用CS-FEM在空间上离散化全局VFSI系统,其中易于平滑所有梯度相关术语。还引入基于细胞的平滑概念以评估作用在可变形体上的粘弹性流体力。分析了两个瞬态VFSI示例以证明CS-FEM的扩大适用性。成功捕获了粘弹性流动引起的振荡的主要特征。 (c)2020 elestvier有限公司保留所有权利。

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