A computational framework for fluid–structure interaction: Finite element formulation and applications
By Wulf G. Dettmer, Djordje Peric. 2006
336 citations recorded by the source corpus.
Subfields: Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/0c75398b40d74c555541fed5a8e3dab4395a4423
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In Computational Mechanics
- Thomas J. R. Hughes
- Yuri Bazilevs
- Victor Manuel Calo
- Tayfun E. Tezduyar
- Yongjie Jessica Zhang
- Wolfgang A. Wall
- Ming-Chen Hsu
- Hector Gomez
Citations in the corpus
- Partitioned solver for strongly coupled fluid–structure interaction (2013, neutral): “Dettmer and Peric [66] Stabilized FEM FEM”
- Fixed-point fluid–structure interaction solvers with dynamic relaxation (2008, background): “The same goes for partitioned approaches that mimic the behavior of monolithic solvers [7].”
- Isogeometric fluid-structure interaction: theory, algorithms, and computations (2008, methodology): “In the conte xt of fluid-structure interaction, the generalizedα method was used in [15, 41].”
- Solution techniques for the fully discretized equations in computation of fluid–structure interactions with the space–time formulations (2006, background): “As examples of the papers published in recent years on FSI and related and supporting topics, see [1–11].”
- Truly monolithic algebraic multigrid for fluid–structure interaction (2011, methodology): “A special version of this scheme based on LU factorizations of structural and mesh equations has been proposed in [26].”
- Numerical study of heat transfer enhancement in mixed convection flow along a vertical plate with heat source/sink utilizing nanofluids (2011, background): “It is the most versatile numerical technique in modern engineering analysis and has been employed to study diverse problems in heat transfer [33], fluid mechanics [33], chemical processing [34], rigid body dynamics [35], solid mechanics [36], electrical systems [37] and many other fields.”