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Advantages of spline-based interfaces for fluid-structure interaction in balloon-type problems

Abstract

Inflating Balloon-type problems are characterized by two numerical challenges: First, a deviation of the geometry, e.g., caused by discretization, can have a dramatic influence on the numerical result. Second, the composition of the boundary by an inflow and a moving but impermeable wall typically results in a problem with Dirichlet boundaries only. This leads to difficulties for partitioned fluid-structure interaction approaches , if incompressible fluids are involved. In the presented work, the first problem is handled by using a geometrically matching interface based on Non-Uniform Rational B-Spline (NURBS) interface On the solid side a shell model is solved with isogeometric analysis (IGA) Following the idea of the NURBS-enhanced finite element method [3], the spline-based interface is considered on the fluid side only at the boundary. The second problem is treated by enforcing the coupling condition at the interface through a Robin-Neumann-type coupling scheme. The accuracy of the partitioned FSI approach is demonstrated with two-and three-dimensional benchmark problems.

Authors 3

  1. RWTH Aachen University

    Affiliation as printed

    Chair for Computational Analysis of Technical Systems, Center for Simulation and Data Science (JARA-CSD), RWTH Aachen University, Schinkelstrasse 2, 52062 Aachen, Germany

  2. RWTH Aachen University

    Affiliation as printed

    Chair for Computational Analysis of Technical Systems, Center for Simulation and Data Science (JARA-CSD), RWTH Aachen University, Schinkelstrasse 2, 52062 Aachen, Germany

  3. RWTH Aachen University

    Affiliation as printed

    Chair for Computational Analysis of Technical Systems, Center for Simulation and Data Science (JARA-CSD), RWTH Aachen University, Schinkelstrasse 2, 52062 Aachen, Germany

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