State-of-the-art numerical fluid-structure interaction methods for aortic and mitral heart valves simulations: A review

被引:22
作者
Abbas, Syed Samar [1 ]
Nasif, Mohammad Shakir [1 ]
Al-Waked, Rafat [2 ]
机构
[1] Univ Teknol PETRONAS, Dept Mech Engn, Seri Iskandar 32610, Perak, Malaysia
[2] German Jordanian Univ, Dept Mech & Maintenance Engn, Amman, Jordan
来源
SIMULATION-TRANSACTIONS OF THE SOCIETY FOR MODELING AND SIMULATION INTERNATIONAL | 2022年 / 98卷 / 01期
关键词
Artificial heart valves; fluid-structure interaction methods; IMMERSED BOUNDARY METHOD; STRUCTURE INTERACTION-MODEL; FINITE-ELEMENT-METHOD; FICTITIOUS DOMAIN METHOD; NEWTONIAN BLOOD-FLOW; BILEAFLET MECHANICAL VALVES; INDUCED PLATELET ACTIVATION; NAVIER-STOKES EQUATIONS; TIME-DEPENDENT ANALYSIS; CARTESIAN GRID METHOD;
D O I
10.1177/00375497211023573
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Numerical fluid-structure interaction (FSI) methods have been widely used to predict the cardiac mechanics and associated hemodynamics of native and artificial heart valves (AHVs). Offering a high degree of spatial and temporal resolution, these methods circumvent the need for cardiac surgery to assess the performance of heart valves. Assessment of these FSI methods in terms of accuracy, realistic modeling, and numerical stability is required, which is the objective of this paper. FSI methods could be classified based on how the computational domain is discretized, and on the coupling techniques employed between fluid and structure domains. The grid-based FSI methods could be further classified based on the kinematical description of the computational fluid (blood) grid, being either fixed grid, moving grid, or combined fixed-moving grid methods. The review reveals that fixed grid methods mostly cause imprecise calculations of flow parameters near the blood-leaflet interface. Moving grid methods are more accurate, however they require cumbersome remeshing and smoothing. The combined fixed-moving grid methods overcome the shortcomings of fixed and moving grid methods, but they are computationally expensive. The mesh-free methods have been able to encounter the problems faced by grid-based methods; however, they have been only limitedly applied to heart valve simulations. Among the coupling techniques, explicit partitioned coupling is mostly unstable, however the implicit partitioned coupling not only has the potential to be stable but is also comparatively cheaper. This in-depth review is expected to be helpful for the readers to evaluate the pros and cons of FSI methods for heart valve simulations.
引用
收藏
页码:3 / 34
页数:32
相关论文
共 236 条
[51]   Vorticity dynamics of a bileaflet mechanical heart valve in an axisymmetric aorta [J].
Dasi, L. P. ;
Ge, L. ;
Simon, H. A. ;
Sotiropoulos, F. ;
Yoganathan, A. P. .
PHYSICS OF FLUIDS, 2007, 19 (06)
[52]   A two-dimensional fluid-structure interaction model of the aortic value [J].
De Hart, J ;
Peters, GWM ;
Schreurs, PJG ;
Baaijens, FPT .
JOURNAL OF BIOMECHANICS, 2000, 33 (09) :1079-1088
[53]   A computational fluid-structure interaction analysis of a fiber-reinforced stentless aortic valve [J].
De Hart, J ;
Baaijens, FPT ;
Peters, GWM ;
Schreurs, PJG .
JOURNAL OF BIOMECHANICS, 2003, 36 (05) :699-712
[54]   A three-dimensional computational analysis of fluid-structure interaction in the aortic valve [J].
De Hart, J ;
Peters, GWM ;
Schreurs, PJG ;
Baaijens, FPT .
JOURNAL OF BIOMECHANICS, 2003, 36 (01) :103-112
[55]  
De Hart J, 1998, J BIOMECH, V31, P629, DOI 10.1016/S0021-9290(98)00063-3
[56]   On the effect of aortic root geometry on the coronary entry-flow after a bileaflet mechanical heart valve implant: a numerical study [J].
de Tullio, M. D. ;
Pedrizzetti, G. ;
Verzicco, R. .
ACTA MECHANICA, 2011, 216 (1-4) :147-163
[57]   Direct numerical simulation of the pulsatile flow through an aortic bileaflet mechanical heart valve [J].
De Tullio, M. D. ;
Cristallo, A. ;
Balaras, E. ;
Verzicco, R. .
JOURNAL OF FLUID MECHANICS, 2009, 622 :259-290
[58]   Numerical simulation of the non-Newtonian blood flow through a mechanical aortic valve [J].
De Vita, F. ;
de Tullio, M. D. ;
Verzicco, R. .
THEORETICAL AND COMPUTATIONAL FLUID DYNAMICS, 2016, 30 (1-2) :129-138
[59]  
Degroote J., 2009, P 10 MPCCI USER FORU, P82
[60]   Partitioned solution of an unsteady adjoint for strongly coupled fluid-structure interactions and application to parameter identification of a one-dimensional problem [J].
Degroote, Joris ;
Hojjat, Majid ;
Stavropoulou, Electra ;
Wuechner, Roland ;
Bletzinger, Kai-Uwe .
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2013, 47 (01) :77-94