Simulating hemodynamics of the Fontan Y-graft based on patient-specific in vivo connections.

BACKGROUND Using a bifurcated Y-graft as the Fontan baffle is hypothesized to streamline and improve flow dynamics through the total cavopulmonary connection (TCPC). This study conducted numerical simulations to evaluate this hypothesis using postoperative data from 5 patients. METHODS Patients were imaged with cardiac magnetic resonance or computed tomography after receiving a bifurcated aorto-iliac Y-graft as their Fontan conduit. Numerical simulations were performed using in vivo flow rates, as well as 2 levels of simulated exercise. Two TCPC models were virtually created for each patient to serve as the basis for hemodynamic comparison. Comparative metrics included connection flow resistance and inferior vena caval flow distribution. RESULTS Results demonstrate good hemodynamic outcomes for the Y-graft options. The consistency of inferior vena caval flow distribution was improved over TCPC controls, whereas the connection resistances were generally no different from the TCPC values, except for 1 case in which there was a marked improvement under both resting and exercise conditions. Examination of the connection hemodynamics as they relate to surgical Y-graft implementation identified critical strategies and modifications that are needed to potentially realize the theoretical efficiency of such bifurcated connection designs. CONCLUSIONS Five consecutive patients received a Y-graft connection to complete their Fontan procedure with positive hemodynamic results. Refining the surgical technique for implementation should result in further energetic improvements that may help improve long-term outcomes.

[1]  Fotis Sotiropoulos,et al.  A numerical method for solving the 3D unsteady incompressible Navier-Stokes equations in curvilinear domains with complex immersed boundaries , 2007, J. Comput. Phys..

[2]  Jarek Rossignac,et al.  Patient-specific surgical planning and hemodynamic computational fluid dynamics optimization through free-form haptic anatomy editing tool (SURGEM) , 2008, Medical & Biological Engineering & Computing.

[3]  Mark J. T. Smith,et al.  Application of an adaptive control grid interpolation technique to morphological vascular reconstruction , 2003, IEEE Transactions on Biomedical Engineering.

[4]  M. Rosenthal,et al.  Comparison of cardiopulmonary adaptation during exercise in children after the atriopulmonary and total cavopulmonary connection Fontan procedures. , 1995, Circulation.

[5]  P. D. del Nido,et al.  Cavopulmonary pathway modification in patients with heterotaxy and newly diagnosed or persistent pulmonary arteriovenous malformations after a modified Fontan operation. , 2011, The Journal of thoracic and cardiovascular surgery.

[6]  B. Duncan,et al.  Pulmonary arteriovenous malformations after cavopulmonary anastomosis. , 2003, The Annals of thoracic surgery.

[7]  P. Moin,et al.  Eddies, streams, and convergence zones in turbulent flows , 1988 .

[8]  A. Yoganathan,et al.  Correction of pulmonary arteriovenous malformation using image-based surgical planning. , 2009, JACC. Cardiovascular imaging.

[9]  A. Yoganathan,et al.  Optimum fuzzy filters for phase‐contrast magnetic resonance imaging segmentation , 2009, Journal of magnetic resonance imaging : JMRI.

[10]  Kirk Kanter,et al.  Larger aortic reconstruction corresponds to diminished left pulmonary artery size in patients with single-ventricle physiology. , 2010, The Journal of thoracic and cardiovascular surgery.

[11]  J. Lock,et al.  Rest and Exercise Hemodynamics After the Fontan Procedure , 1981, Circulation.

[12]  A. Yoganathan,et al.  The total cavopulmonary connection resistance: a significant impact on single ventricle hemodynamics at rest and exercise. , 2008, American journal of physiology. Heart and circulatory physiology.

[13]  A. Yoganathan,et al.  Flow simulations in arbitrarily complex cardiovascular anatomies – An unstructured Cartesian grid approach , 2009 .

[14]  A. Yoganathan,et al.  In vitro flow experiments for determination of optimal geometry of total cavopulmonary connection for surgical repair of children with functional single ventricle. , 1996, Journal of the American College of Cardiology.

[15]  A. Yoganathan,et al.  Toward designing the optimal total cavopulmonary connection: an in vitro study. , 1999, The Annals of thoracic surgery.

[16]  Charles A. Taylor,et al.  Effects of Exercise and Respiration on Hemodynamic Efficiency in CFD Simulations of the Total Cavopulmonary Connection , 2007, Annals of Biomedical Engineering.

[17]  E. M. Pedersen,et al.  Flow during exercise in the total cavopulmonary connection measured by magnetic resonance velocity mapping , 2002, Heart.

[18]  P. Kilner,et al.  Total cavopulmonary connection: a logical alternative to atriopulmonary connection for complex Fontan operations. Experimental studies and early clinical experience. , 1988, The Journal of thoracic and cardiovascular surgery.

[19]  Fotis Sotiropoulos,et al.  Individualized computer-based surgical planning to address pulmonary arteriovenous malformations in patients with a single ventricle with an interrupted inferior vena cava and azygous continuation. , 2011, The Journal of thoracic and cardiovascular surgery.

[20]  Charles A. Taylor,et al.  Evaluation of a novel Y-shaped extracardiac Fontan baffle using computational fluid dynamics. , 2009, The Journal of thoracic and cardiovascular surgery.

[21]  Alison L. Marsden,et al.  Constrained optimization of an idealized Y-shaped baffle for the Fontan surgery at rest and exercise , 2010 .

[22]  A. Yoganathan,et al.  Nonlinear Power Loss During Exercise in Single-Ventricle Patients After the Fontan: Insights From Computational Fluid Dynamics , 2007, Circulation.

[23]  A. Yoganathan,et al.  Pulmonary hepatic flow distribution in total cavopulmonary connections: extracardiac versus intracardiac. , 2011, Journal of Thoracic and Cardiovascular Surgery.

[24]  A. Yoganathan,et al.  Introduction of a new optimized total cavopulmonary connection. , 2007, The Annals of thoracic surgery.