2022
DOI: 10.1109/tbme.2022.3146135
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Hemolytic Footprint of Rotodynamic Blood Pumps

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Cited by 12 publications
(14 citation statements)
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“…The numerical hemolysis predictions were validated by previously reported hemolysis experiments of the two RBPs at the respective operating conditions (Table 1). [ 16 ] To verify how hydraulic energy dissipation (Equation (3)) relates to the respective NIH magnitude recorded in vitro, the corresponding scaling factors (Equation (8)) were determined by minimizing the error between energy dissipation ( e diss ) and in vitro hemolysis ( NIH Exp ) according to Equation (7). minφnormalif()φnormaliwithf()φnormalibadbreak=1N()normalk=1NNIHExpφnormali·ediss2\begin{equation}\mathop {\min }\limits_{{\varphi _{\rm{i}}}} f\left( {{\varphi _{\rm{i}}}} \right)\;{\rm{with}}\;f\;\left( {{\varphi _{\rm{i}}}} \right) = \sqrt {\frac{1}{N}\left( {\mathop \sum \limits_{{\rm{k}} = 1}^{\rm{N}} {{\left( {NI{H_{{\rm{Exp}}}} - {\varphi _{\rm{i}}} \cdot {e_{{\rm{diss}}}}} \right)}^2}} \right)} \end{equation} êdissbadbreak=φi·ediss\begin{equation}{\hat e_{{\rm{diss}}}} = {\varphi _{\rm{i}}}\; \cdot {e_{{\rm{diss}}}}\end{equation}where φ i [(mL g) (J 100L) –1 ] is the scaling factor, i [–] is the index of pump system representing either the HM3 or the HVAD, N (= 9) [–] the number of operating conditions, NIHExp$NI{H_{{\rm{Exp}}}}$ [g (100L) –1 ] the experimentally determined normalized index of hemolysis, e diss [J mL –1 ] the hydraulic energy dissipation, and trueêdiss${\hat e_{{\rm{diss}}}}$ the scaled hydraulic energy dissipation [g (100L) –1 ].…”
Section: Methodsmentioning
confidence: 99%
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“…The numerical hemolysis predictions were validated by previously reported hemolysis experiments of the two RBPs at the respective operating conditions (Table 1). [ 16 ] To verify how hydraulic energy dissipation (Equation (3)) relates to the respective NIH magnitude recorded in vitro, the corresponding scaling factors (Equation (8)) were determined by minimizing the error between energy dissipation ( e diss ) and in vitro hemolysis ( NIH Exp ) according to Equation (7). minφnormalif()φnormaliwithf()φnormalibadbreak=1N()normalk=1NNIHExpφnormali·ediss2\begin{equation}\mathop {\min }\limits_{{\varphi _{\rm{i}}}} f\left( {{\varphi _{\rm{i}}}} \right)\;{\rm{with}}\;f\;\left( {{\varphi _{\rm{i}}}} \right) = \sqrt {\frac{1}{N}\left( {\mathop \sum \limits_{{\rm{k}} = 1}^{\rm{N}} {{\left( {NI{H_{{\rm{Exp}}}} - {\varphi _{\rm{i}}} \cdot {e_{{\rm{diss}}}}} \right)}^2}} \right)} \end{equation} êdissbadbreak=φi·ediss\begin{equation}{\hat e_{{\rm{diss}}}} = {\varphi _{\rm{i}}}\; \cdot {e_{{\rm{diss}}}}\end{equation}where φ i [(mL g) (J 100L) –1 ] is the scaling factor, i [–] is the index of pump system representing either the HM3 or the HVAD, N (= 9) [–] the number of operating conditions, NIHExp$NI{H_{{\rm{Exp}}}}$ [g (100L) –1 ] the experimentally determined normalized index of hemolysis, e diss [J mL –1 ] the hydraulic energy dissipation, and trueêdiss${\hat e_{{\rm{diss}}}}$ the scaled hydraulic energy dissipation [g (100L) –1 ].…”
Section: Methodsmentioning
confidence: 99%
“…The numerical hemolysis predictions were validated by previously reported hemolysis experiments of the two RBPs at the respective operating conditions (Table 1). [16] To verify how hydraulic energy dissipation (Equation ( 3)) relates to the respective NIH magnitude recorded in vitro, the corresponding scaling factors (Equation ( 8)) were determined by minimizing the error between energy dissipation (e diss ) and in vitro hemolysis (NIH Exp ) according to Equation (7).…”
Section: Hemolysismentioning
confidence: 99%
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“…By using the results of the experimental hydraulic study and FEM simulations as boundary conditions for CFD simulations, hemocompatibility related parameters of the ShuttlePump were evaluated, revealing promising results regarding blood damage, washout, and thermal behavior. The numerical hemolysis prediction shows a 15% lower NIH value than for a state-of-the-art LVAD HeartMate 3 (Abbott inc.) at a similar operating condition [28], an advantage attributable to the lower velocities and shear stresses within the ShuttlePump. Of note, the peak shear stress observed near the in-and outlets of the pump was the result of high-velocity gradients.…”
Section: Discussionmentioning
confidence: 99%
“…With the aim to link device-related hemocompatibility to the respective hydraulic pump characteristics, we recently identified a correlation between hemolytic action and the hydraulic energy which is globally dissipated into the blood in state-of-the-art RBPs. 3,4 To unravel the highly localized, hemolytic effects in RBPs this global analysis requires expansion toward local considerations of energy dissipation.…”
mentioning
confidence: 99%