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NUMERICAL PROCEDURE FOR INTERACTION PROBLEM OF LARGELY DEFORMED MEMBRANE AND FLUID

机译:大变形膜与流体相互作用问题的数值过程

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摘要

In this paper, a numerical procedure for interaction problem of largely deformed membrane and fluid is proposed. Numerical computations of deformable structures in viscous flows often encounter numerical instability, which arises from incompatibility of boundary conditions on a fluid-structure interface. In this work, two aspects of compatibility condition including the balance of energy on the fluid-structure interface and the coupling algorithm are discussed and measures to improve attainment of them in numerical procedures are proposed. In this work, a finite difference method with overlapped meshes is employed to solve a fluid problem accurately. For a membrane, a finite element approximation with the energymomentum method for the temporal discretization is applied to ensure the conservation of energy and unconditional numerical stability. Numerical solutions of these two subsystems are coupled by the block Gauss-Seidel method.Numerical results are given to show numerical properties including stability of the proposed procedure.
机译:本文提出了一种解决膜与流体相互作用严重变形问题的数值方法。粘性流中可变形结构的数值计算通常会遇到数值不稳定性,这是由于流固界面上的边界条件不兼容而引起的。在这项工作中,讨论了相容性条件的两个方面,包括流固界面上的能量平衡和耦合算法,并提出了在数值过程中提高它们达到的方法。在这项工作中,采用具有重叠网格的有限差分方法来精确地解决流体问题。对于膜,采用能量动量法对时间离散化进行有限元逼近,以确保能量守恒和无条件的数值稳定性。通过块高斯-塞德尔方法将这两个子系统的数值解耦合起来。数值结果表明了数值性质,包括所提出程序的稳定性。

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