Key result
Fluid-structure interaction mitral models show ~36% lower E-wave propagation vs planar models, indicating proper washout.
Why the study?
No monolithic fluid-structure interaction model without remeshing had been used to simulate the native mitral valve within a patient-specific left ventricle model.
Absolute Event Rate: 1.21% vs 1.9%
A monolithic fluid-structure interaction model of the mitral valve demonstrates different intraventricular flow dynamics and shear stress localizations compared to a simplified planar inflow model, highlighting the importance of detailed valve modeling in ventricular flow simulations.
Detailed mitral modeling alters simulated flow metrics; leaves open whether planar approximations suffice for stasis assessment in computational studies.
Simulations of blood flow in patient‐specific models of heart ventricles is a rapidly developing field of research, showing promise to improve future treatment of heart diseases. Fluid‐structure interaction simulation of the mitral valve, with its complex structure including leaflets, chordae tendineae, and papillary muscles, provides additional prospects as well as challenges to such models. In this study, we combine a patient‐specific model of the left ventricle with an idealized unified continuum fluid‐structure interaction model of the mitral valve, to simulate the intraventricular diastolic blood flow. To the best of our knowledge, no monolithic fluid‐structure interaction model, without the need for remeshing, has ever been used before to simulate the native mitral valve within the left ventricle. The chordae tendineae are simulated as a region of porous medium, to partially hinder the flow. Simulation results from this model are compared to those of a model with the same patient‐specific left ventricle, but with the mitral valve simply modeled as a time‐variant inflow boundary condition. The blood flow is analyzed with the E‐wave propagation index, and by use of the triple decomposition of the velocity gradient tensor, which decomposes the flow into rigid body rotational flow, shearing flow, and irrotational straining flow. The triple decomposition enables analysis of the formation of initially large dominant flow features, such as the E‐wave jet and the vortex ring around it, and their subsequent decay into smaller turbulent flow structures. This analysis of the development of flow structures over the duration of diastole appears to be in general agreement with the theory of the stability of rotation, shear, and strain structures. Elevated shear levels are investigated, but are found only in limited amounts that do not indicate significant risks of thrombus formation or other blood damage, which is to be expected in this healthy ventricle. The highest shear levels are localized at the leaflets in the fluid‐structure interaction model, and at the ventricle wall in the planar model. The computed E‐wave propagation indices are 1.21 for the fluid‐structure interaction model and 1.90 for the planar valve model, which indicates proper washout in the apical region with no significant risk of blood stasis that could lead to left ventricular thrombus formation.
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Kronborg et al. (2025) studied Healthy ventricle (simulation). Fluid-structure interaction model of the mitral valve vs. Planar valve model (time-variant inflow boundary condition) was evaluated on E-wave propagation index. A fluid-structure interaction model of the mitral valve yielded an E-wave propagation index of 1.21 compared to 1.90 for a planar valve model, indicating proper washout without significant stasis risk.
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