This contribution focuses on partitioned solution approaches in fluid- structure interaction problems. Depending on certain physical parameters of fluid and structure, the fixed-point iteration that is mostly used to strongly couple the dif- ferent solvers in each time step is susceptible to deceleration.We present a method that is able to overcome this effect by a specific preconditioning of the fixed-point iteration. Thus, the full convergence order of the underlying time-discretisation schemes is preserved. As computational example, a benchmark problem from hemo- dynamics is considered where this effect has a particularly strong influence. It turns out that, though a single step of the preconditioned iteration is more expensive, the overall gain in efficiency can be significant.
CITATION STYLE
Dörfel, M. R., & Simeon, B. (2013). Fluid-Structure Interaction: Acceleration of Strong Coupling by Preconditioning of the Fixed-Point Iteration. In Numerical Mathematics and Advanced Applications 2011 (pp. 741–749). Springer Berlin Heidelberg. https://doi.org/10.1007/978-3-642-33134-3_78
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