2002
DOI: 10.1046/j.1525-1594.2002.06954.x
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Numerical Investigation of the Effect of Blade Geometry on Blood Trauma in a Centrifugal Blood Pump

Abstract: Fluid dynamic forces in centrifugal blood pump impellers are of key importance in destruction of red blood cells (RBCs) because high rotational speed leads to strong interaction between the impeller and the RBCs. In this paper, three-dimensional models of five different blade geometries are investigated numerically using the commercial software CFX-TASCflow, and the streaklines of RBCs are obtained using the Lagrangian particle tracking method. In reality, RBCs pass through the pump along complicated paths res… Show more

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Cited by 46 publications
(46 citation statements)
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“…Previous studies of biomechanical platelet activation have typically modeled platelets as either infinitesimal [22,23,25,[31][32][33] or finite-sized [26,[34][35][36][37][38] particles. In either case, Lagrangian particle tracking of the position and stress histories of individual platelet surrogates in the flow is used.…”
Section: Introductionmentioning
confidence: 99%
“…Previous studies of biomechanical platelet activation have typically modeled platelets as either infinitesimal [22,23,25,[31][32][33] or finite-sized [26,[34][35][36][37][38] particles. In either case, Lagrangian particle tracking of the position and stress histories of individual platelet surrogates in the flow is used.…”
Section: Introductionmentioning
confidence: 99%
“…In the past two decades, computational fluid dynamics has been widely used to predict blood damage (Chan et al, 2002;D. De Wachter and Verdonck, 2002;Yun et al, 2012).…”
Section: Discussionmentioning
confidence: 99%
“…The cumulative (total) damage to platelets or red blood cells, often referred to as a damage index (DI), can therefore be quantified numerically by summating all sublethal (differential) contributions to blood cell damage [93]. This strategy for determining damage accumulation yields the following equations, commonly found in literature [30,[94][95][96]: (12.8) with τ i being the shear stress value acting during the i th observation interval t i and N the number of time steps from t 0 to time t [93]. The appropriateness of the above power law-based formulations (Equations (12.7) and (12.8)) for predicting red blood cell and platelet lysis under time-varying shear stress has been seriously questioned by Goubergrits [89] and Grigioni et al [97], as neither of these equations incorporates the effect of loading history.…”
Section: Modeling Blood Damagementioning
confidence: 99%