Pages that link to "Item:Q4606695"
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The following pages link to A Second-Order in Time Approximation of Fluid-Structure Interaction Problem (Q4606695):
Displaying 15 items.
- A stable second-order scheme for fluid-structure interaction with strong added-mass effects (Q349229) (← links)
- Convergence analysis of a projection semi-implicit coupling scheme for fluid-structure interaction problems (Q711580) (← links)
- Fluid-structure interaction between pulsatile blood flow and a curved stented coronary artery on a beating heart: a four stent computational study (Q1988008) (← links)
- Nitsche's type stabilized finite element method for the fully mixed Stokes-Darcy problem with Beavers-Joseph conditions (Q2006297) (← links)
- Boundary update via resolvent for fluid-structure interaction (Q2025324) (← links)
- Refactorization of Cauchy's method: a second-order partitioned method for fluid-thick structure interaction problems (Q2036462) (← links)
- Time-adaptive partitioned method for fluid-structure interaction problems with thick structures (Q2106909) (← links)
- Adaptive, second-order, unconditionally stable partitioned method for fluid-structure interaction (Q2138853) (← links)
- Fully discrete loosely coupled Robin-Robin scheme for incompressible fluid-structure interaction: stability and error analysis (Q2159242) (← links)
- A partitioned numerical scheme for fluid–structure interaction with slip (Q5001044) (← links)
- Analysis and finite element simulations of a second‐order fluid model in a bounded domain (Q5433248) (← links)
- Second Order Unconditionally Stable and Convergent Linearized Scheme for a Fluid-Fluid Interaction Model (Q5881248) (← links)
- A non‐iterative domain decomposition method for the interaction between a fluid and a thick structure (Q6085371) (← links)
- A decoupled stabilized finite element method for the time–dependent Navier–Stokes/Biot problem (Q6189718) (← links)
- Optimal \(L^2\) error analysis of a loosely coupled finite element scheme for thin-structure interactions (Q6583659) (← links)