Compliant biomechanics of abdominal aortic aneurysms: A fluid-structure interaction study
Computers and Structures
Benchmark problems for incompressible fluid flows with structural interactions
Computers and Structures
Implicit coupling of partitioned fluid-structure interaction problems with reduced order models
Computers and Structures
Flow over a membrane-covered, fluid-filled cavity
Computers and Structures
A Newton method using exact jacobians for solving fluid-structure coupling
Computers and Structures
Performance of partitioned procedures in fluid-structure interaction
Computers and Structures
Journal of Computational and Applied Mathematics
Journal of Computational Physics
Structural and Multidisciplinary Optimization
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This paper focuses on the stability of the coupling iterations in the partitioned approach to fluid-structure interaction. Previous research has shown that the number of coupling iterations increases when the time step decreases or when the structure becomes more flexible which is explained here by Fourier error analysis of the unsteady, incompressible flow in an elastic tube. Substituting a linearized model of the structural solver into the flow solver makes the coupling more stable but is impracticable if the flow solver is a black box. Therefore the coupling iterations are stabilized by coupling with reduced-order models and Aitken underrelaxation.