Predicting ATS Open Pivot heart valve performance with computational fluid dynamics.

BACKGROUND AND AIM OF THE STUDY In-vitro studies on the ATS heart valve have indicated that valve opening is less in an expanding conduit than in a straight conduit. METHODS Bileaflet valve behavior was studied using a new computational fluid-structure interaction model. A three-dimensional model of the ATS valve was studied in two geometries, simulating the valve in a geometry with sudden expansion downstream of the valve, and in a straight conduit. Mitral and aortic flow patterns were simulated. RESULTS The ATS valve in the expanding geometry showed opening to a maximum angle of 77.5 degrees; this was confirmed in previous clinical and in-vitro studies. The mean and maximum transvalvular Doppler pressure gradients were 1.1 and 4.3 mmHg, respectively. The maximum shear stress calculated on the leaflet was 25 Pa. Maximum opening of the valve was achieved in the straight conduit; with mean and maximum pressure gradients of 2.1 and 4.6 mmHg, respectively. The maximum shear stress calculated on the leaflet was 35 Pa. CONCLUSION The results of this numerical study confirmed that valve hemodynamics and leaflet motion were dependent on the geometrical conditions of the valve: the presence of a diverging flow influenced the maximum opening angle of the valve leaflets. This model could be used to predict pressure gradients, effective orifice area, performance index and shear stress loading of mechanical heart valves, and in future will serve as a major research tool to characterize the hemodynamics of existing and new mechanical heart valves.

[1]  K. Riemslagh,et al.  A Three-dimensional Analysis of Flow in the Pivot Regions of an ATS Bileaflet Valve , 1999, The International journal of artificial organs.

[2]  Rui Cheng,et al.  Two-dimensional fluid-structure interaction simulation of bileaflet mechanical heart valve flow dynamics. , 2003, The Journal of heart valve disease.

[3]  P. Verdonck,et al.  Computer-controlledin vitro model of the human left heart , 1992, Medical and Biological Engineering and Computing.

[4]  Klaus Affeld,et al.  Numerical estimation of blood damage in artificial organs. , 2004, Artificial organs.

[5]  C. Farhat,et al.  Partitioned procedures for the transient solution of coupled aroelastic problems Part I: Model problem, theory and two-dimensional application , 1995 .

[6]  Stuart G D Kelly Computational fluid dynamics insights in the design of mechanical heart valves. , 2002, Artificial organs.

[7]  P. R. Verdonck,et al.  Pulse Duplicator Hydrodynamics of Four Different Bileaflet Valves in the Mitral Position , 1997 .

[8]  Hou Zhang,et al.  Direct and iterative computing of fluid flows fully coupled with structures , 2001 .

[9]  Mitsuo Umezu,et al.  In vitro investigation of opening behavior and hydrodynamics of bileaflet valves in the mitral position. , 2002, Artificial organs.

[10]  Jan Vierendeels,et al.  STABILIZATION OF A FLUID-STRUCTURE COUPLING PROCEDURE FOR RIGID BODY MOTION , 2003 .

[11]  Jack Lemmon,et al.  A numerical simulation of mechanical heart valve closure fluid dynamics. , 2002, Journal of biomechanics.

[12]  M Umezu,et al.  In vitro hydrodynamic characteristics among three bileaflet valves in the mitral position. , 2000, Artificial organs.

[13]  J Vierendeels,et al.  Validation of a Fluid–Structure Interaction Model of a Heart Valve using the Dynamic Mesh Method in Fluent , 2004, Computer methods in biomechanics and biomedical engineering.

[14]  L Kappenberger,et al.  Doppler echocardiographic assessment of the new ATS medical prosthetic valve in the aortic position. , 1996, American journal of cardiac imaging.

[15]  Frederic Blom,et al.  A monolithical fluid-structure interaction algorithm applied to the piston problem , 1998 .

[16]  F. N. van de Vosse,et al.  Finite-element-based computational methods for cardiovascular fluid-structure interaction , 2003 .

[17]  H Kawano,et al.  Cineradiographic evaluation of ATS open pivot bileaflet valves. , 1997, The Journal of heart valve disease.

[18]  Han Y. Chu Arbitrary Lagrangian-Eulerian Method for Transient Fluid-Structure Interactions , 1980 .

[19]  Hermann G. Matthies,et al.  How to make weak couplings strong , 2001 .

[20]  Alfrey Cp,et al.  Erythrocyte damage and destruction induced by shearing stress. , 1968 .

[21]  Charles S. Peskin,et al.  Modeling prosthetic heart valves for numerical analysis of blood flow in the heart , 1980 .

[22]  Robert W Emery,et al.  The initial experience with the ATS Medical mechanical cardiac valve prosthesis. , 2003, The Annals of thoracic surgery.

[23]  Umberto Morbiducci,et al.  The power-law mathematical model for blood damage prediction: analytical developments and physical inconsistencies. , 2004, Artificial organs.

[24]  I. Krukenkamp,et al.  Free emboli formation in the wake of bi-leaflet mechanical heart valves and the effects of implantation techniques. , 2002, Journal of biomechanics.

[25]  M. Turina,et al.  Pressure gradients across bileaflet aortic valves by direct measurement and echocardiography. , 1996, The Annals of thoracic surgery.

[26]  Charbel Farhat,et al.  Partitioned procedures for the transient solution of coupled aeroelastic problems , 2001 .