Potential Mechanical Blood Trauma in Vascular Access Devices: A Comparison of Case Studies

Since vascular access devices may cause disturbances in blood flow, possibly damaging red blood cells (RBCs), the correlated risk of lysis must be assessed. The monodimensional approach for the evaluation of cannulae hydrodynamic behaviour (in vitro measured flow curves) does not furnish information on the local flow field occurring in specific clinical conditions. Researchers consider the prediction of blood trauma, induced by mechanical loading, to optimize the design phase, and to furnish indications on their optimal clinical use. In this study, a model of cannula inserted in a non compliant wall vessel was used as a test bench in a Computational Fluid Dynamics (CFD) problem. By means of CFD the flow field was 3D analysed to achieve information on velocity and shear stress local values, when cannula is used for inflow and outflow cannulation. A prediction of potential blood corpuscle damage, based on a power law, quantified the potential blood damage. Several numerical simulations, with different cannula/vessel flow rate ratios were provided, to investigate the incidence of local sites in the design on blood damaging potential during cannulation. Several regions appeared to be sensitive to the flow rate not only inside the cannula but also in the space between cannula and vessel, suggesting new indications for the assessment of a quality factor based on the evaluation of induced blood cells injury.

[1]  J D Hellums,et al.  Morphological, biochemical, and functional changes in human platelets subjected to shear stress. , 1975, The Journal of laboratory and clinical medicine.

[2]  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.

[3]  P R Verdonck,et al.  Red cell injury assessed in a numeric model of a peripheral dialysis needle. , 1996, ASAIO journal.

[4]  G Jayaraman,et al.  Flow in a catheterized curved artery with stenosis. , 1999, Journal of biomechanics.

[5]  J F Antaki,et al.  A mathematical model for shear-induced hemolysis. , 1995, Artificial organs.

[6]  M Grigioni,et al.  On the monodimensional approach to the estimation of the highest reynolds shear stress in a turbulent flow. , 2000, Journal of biomechanics.

[7]  E F Bernstein,et al.  Sublethal Damage to the Red Blood Cell from Pumping , 1967, Circulation.

[8]  M Borow,et al.  Evaluation of Central Venous Catheter Thrombogenicity , 1985, Acta anaesthesiologica Scandinavica. Supplementum.

[9]  R. Smith,et al.  Segmental resection for bronchogenic carcinoma: a surgical alternative for the compromised patient. , 1979, The Annals of thoracic surgery.

[10]  D. Williams,et al.  Influence of wall shear rate on parameters of blood compatibility of intravascular catheters. , 1996, Biomaterials.

[11]  F. Grover,et al.  Comparison of flow differences among venous cannulas. , 1983, The Annals of thoracic surgery.

[12]  H Reul,et al.  Velocities, Shear Stresses and Blood Damage Potential of the Leakage Jets of the Medtronic Parallel™ Bileaflet Valve , 2000, The International journal of artificial organs.

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

[14]  H. Pettersson,et al.  Hydro- and Hemodynamic Effects of Catheterization of Vessels , 1977, Acta radiologica: diagnosis.

[15]  J. Joist,et al.  Potentiation by red blood cells of shear-induced platelet aggregation: relative importance of chemical and physical mechanisms , 1984 .

[16]  U Losert,et al.  Mechanical blood traumatization by tubing and throttles in in vitro pump tests: experimental results and implications for hemolysis theory. , 2008, Artificial organs.

[17]  J. Riley,et al.  In vitro comparison of cavoatrial (dual stage) cannulae for use during cardiopulmonary bypass , 1986 .

[18]  C Bludszuweit,et al.  Three-dimensional numerical prediction of stress loading of blood particles in a centrifugal pump. , 1995, Artificial organs.

[19]  H Reul,et al.  In-vitro wall shear measurements at aortic valve prostheses. , 1984, Journal of biomechanics.

[20]  G. V. Van Nooten,et al.  Hydrodynamical Comparison of Aortic Arch Cannulae , 1998, The International journal of artificial organs.

[21]  R. Bartlett,et al.  A Standardized System for Describing Flow/Pressure Relationships in Vascular Access Devices , 1991, ASAIO transactions.

[22]  J D Hellums,et al.  Red blood cell damage by shear stress. , 1972, Biophysical journal.

[23]  M Grigioni,et al.  Principal stress analysis in LDA measurement of the flow field downstream of 19-mm Sorin Bicarbon heart valve. , 1998, Technology and health care : official journal of the European Society for Engineering and Medicine.

[24]  Pascal Verdonck,et al.  Red Cell Injury Assessed in a Numeric Model of a Peripheral Dialysis Needle , 1996 .

[25]  H. Polaschegg Pressure drops in cannulas for hemodialysis. , 2001, The International journal of artificial organs.

[26]  H D McIntosh,et al.  Coronary Artery Disease Physiological Aspects and Surgical Therapy , 1967, Circulation.

[27]  Kenneth A. Solen,et al.  Formation of Occlusive Platelet Aggregates in Whole Blood Caused by Low Concentrations of ADP , 2000, ASAIO journal.

[28]  J. Feijen,et al.  An in vitro study of the adhesion of blood platelets onto vascular catheters. Part I. , 1987, Journal of biomedical materials research.

[29]  M Grigioni,et al.  Computational model of the fluid dynamics of a cannula inserted in a vessel: incidence of the presence of side holes in blood flow. , 2002, Journal of biomechanics.

[30]  W Bedingham,et al.  Application of finite element analysis for assessing biocompatibility of intra-arterial catheters and probes. , 1991, ASAIO transactions.

[31]  H. Pettersson,et al.  Hydro- and Hemodynamic Effects of Catheterization of Vessels , 1977, Acta radiologica: diagnosis.

[32]  L. Chua,et al.  The flow patterns within the impeller passages of a centrifugal blood pump model. , 2000, Medical engineering & physics.