Pages that link to "Item:Q4683738"
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The following pages link to Convergence and error analysis for a class of splitting schemes in incompressible fluid–structure interaction (Q4683738):
Displaying 14 items.
- Convergence analysis of inexact Lu-type preconditioners for indefinite problems arising in incompressible continuum analysis (Q692010) (← links)
- Convergence analysis of a projection semi-implicit coupling scheme for fluid-structure interaction problems (Q711580) (← links)
- A stable and convergent Hodge decomposition method for fluid-solid interaction (Q1669970) (← links)
- Analysis of a velocity-stress-pressure formulation for a fluid-structure interaction problem (Q1675512) (← links)
- Boundary update via resolvent for fluid-structure interaction (Q2025324) (← links)
- Convergence analysis and error estimate of finite element method of a nonlinear fluid-structure interaction problem (Q2129898) (← links)
- Fully discrete loosely coupled Robin-Robin scheme for incompressible fluid-structure interaction: stability and error analysis (Q2159242) (← links)
- Error-amplification analysis of subiteration-preconditioned GMRES for fluid-structure interaction (Q2383587) (← links)
- Convergence analysis of an unfitted mesh semi-implicit coupling scheme for incompressible fluid-structure interaction (Q2679756) (← links)
- Robin-Neumann Schemes for Incompressible Fluid-Structure Interaction (Q2814982) (← links)
- Generalized Robin-Neumann explicit coupling schemes for incompressible fluid-structure interaction: Stability analysis and numerics (Q2952625) (← links)
- A Loosely Coupled Scheme for Fictitious Domain Approximations of Fluid-Structure Interaction Problems with Immersed Thin-Walled Structures (Q4631998) (← links)
- Stability and error analysis of a splitting method using Robin<b>–</b>Robin coupling applied to a fluid–structure interaction problem (Q6089129) (← links)
- New iterative and staggered solution schemes for incompressible fluid-structure interaction based on Dirichlet-Neumann coupling (Q6554116) (← links)