Lagrangian methods for blood damage estimation in cardiovascular devices - How numerical implementation affects the results

Summary This paper evaluated the influence of various numerical implementation assumptions on predicting blood damage in cardiovascular devices using Lagrangian methods with Eulerian computational fluid dynamics. The implementation assumptions that were tested included various seeding patterns, stochastic walk model, and simplified trajectory calculations with pathlines. Post processing implementation options that were evaluated included single passage and repeated passages stress accumulation and time averaging. This study demonstrated that the implementation assumptions can significantly affect the resulting stress accumulation, i.e., the blood damage model predictions. Careful considerations should be taken in the use of Lagrangian models. Ultimately, the appropriate assumptions should be considered based the physics of the specific case and sensitivity analysis, similar to the ones presented here, should be employed.

[1]  Danny Bluestein,et al.  Flow-Induced Platelet Activation in Bileaflet and Monoleaflet Mechanical Heart Valves , 2004, Annals of Biomedical Engineering.

[2]  Danny Bluestein,et al.  Dielectrophoresis-Mediated Electrodeformation as a Means of Determining Individual Platelet Stiffness , 2015, Annals of Biomedical Engineering.

[3]  Danny Bluestein,et al.  Fluid mechanics of arterial stenosis: Relationship to the development of mural thrombus , 1997, Annals of Biomedical Engineering.

[4]  H Reul,et al.  Assessment of hemolysis related quantities in a microaxial blood pump by computational fluid dynamics. , 2001, Artificial organs.

[5]  N H Hwang,et al.  Human red blood cell hemolysis in a turbulent shear flow: contribution of Reynolds shear stresses. , 1984, Biorheology.

[6]  Shmuel Einav,et al.  Device Thrombogenicity Emulation: A Novel Method for Optimizing Mechanical Circulatory Support Device Thromboresistance , 2012, PloS one.

[7]  P. Blackshear,et al.  SOME MECHANICAL EFFECTS THAT INFLUENCE HEMOLYSIS. , 1965, Transactions - American Society for Artificial Internal Organs.

[8]  B. G. Brown,et al.  Coronary Arterial‐Right Heart Fistulae: Long‐Term Observations in Seven Patients , 1973, Circulation.

[9]  M. Horner,et al.  Numerical Model of Full-Cardiac Cycle Hemodynamics in a Total Artificial Heart and the Effect of Its Size on Platelet Activation , 2014, Journal of Cardiovascular Translational Research.

[10]  Shmuel Einav,et al.  Dynamics of Blood Flow and Platelet Transport in Pathological Vessels , 2004, Annals of the New York Academy of Sciences.

[11]  S. Jones A relationship between reynolds stresses and viscous dissipation: Implications to red cell damage , 2006, Annals of Biomedical Engineering.

[12]  D. Ku,et al.  Pulsatile flow in the human left coronary artery bifurcation: average conditions. , 1996, Journal of biomechanical engineering.

[13]  Todd D. Giorgio,et al.  Studies on the Mechanisms of Shear-Induced Platelet Activation , 1987 .

[14]  A. Gosman,et al.  Aspects of Computer Simulation of Liquid-Fueled Combustors , 1983 .

[15]  Goodarz Ahmadi,et al.  Dispersion and Deposition of Spherical Particles from Point Sources in a Turbulent Channel Flow , 1992 .

[16]  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.

[17]  J. White,et al.  Comparison of bovine and human platelet deformability, using micropipette elastimetry. , 1989, American Journal of Veterinary Research.

[18]  Danny Bluestein,et al.  Flow-induced platelet activation and damage accumulation in a mechanical heart valve: numerical studies. , 2007, Artificial organs.

[19]  Xinwei Song,et al.  Computational fluid dynamics prediction of blood damage in a centrifugal pump. , 2003, Artificial organs.

[20]  Shmuel Einav,et al.  Device Thrombogenicity Emulator (DTE)--design optimization methodology for cardiovascular devices: a study in two bileaflet MHV designs. , 2010, Journal of biomechanics.

[21]  Clement Kleinstreuer,et al.  Numerical simulation of wall shear stress conditions and platelet localization in realistic end-to-side arterial anastomoses. , 2003, Journal of biomechanical engineering.

[22]  Shmuel Einav,et al.  The Syncardia(™) total artificial heart: in vivo, in vitro, and computational modeling studies. , 2013, Journal of biomechanics.

[23]  Fotis Sotiropoulos,et al.  Characterization of Hemodynamic Forces Induced by Mechanical Heart Valves: Reynolds vs. Viscous Stresses , 2008, Annals of Biomedical Engineering.

[24]  Catrin Bludszuweit A theoretical approach to the prediction of haemolysis in centrifugal blood pumps , 1994 .

[25]  H. Reul,et al.  Estimation of Shear Stress-related Blood Damage in Heart Valve Prostheses - in Vitro Comparison of 25 Aortic Valves , 1990, The International journal of artificial organs.

[26]  Peng Zhang,et al.  Multiscale Particle-Based Modeling of Flowing Platelets in Blood Plasma Using Dissipative Particle Dynamics and Coarse Grained Molecular Dynamics , 2014, Cellular and molecular bioengineering.