scholarly journals Rolling Adhesion of Schizont Stage Malaria-Infected Red Blood Cells in Shear Flow

2017 ◽  
Vol 112 (9) ◽  
pp. 1908-1919 ◽  
Author(s):  
Anil K. Dasanna ◽  
Christine Lansche ◽  
Michael Lanzer ◽  
Ulrich S. Schwarz
2018 ◽  
Vol 120 (26) ◽  
Author(s):  
Zaiyi Shen ◽  
Thomas M. Fischer ◽  
Alexander Farutin ◽  
Petia M. Vlahovska ◽  
Jens Harting ◽  
...  

2013 ◽  
Vol 736 ◽  
pp. 351-365 ◽  
Author(s):  
Thomas M. Fischer ◽  
Rafal Korzeniewski

AbstractRed blood cells are the subject of diverse studies. One branch is the observation and theoretical modelling of their behaviour in a shear flow. This work deals with the flow of single red cells suspended in solutions much more viscous than blood plasma. Below a critical shear rate (${\dot {\gamma } }_{t} $) the red cells rotate with little change of their resting shape. Above that value they become elongated and aligned in the shear field. We measured${\dot {\gamma } }_{t} $at viscosities (${\eta }_{0} $) ranging from 10.7 to 104 mPa s via observation along the vorticity of a Poiseuille flow in a glass capillary;${\eta }_{0} {\dot {\gamma } }_{t} $decreased steeply with increasing${\eta }_{0} $up to a value of 25 mPa s and remained constant for higher values. Present theoretical models are not in keeping with the measured data. Modifications of basic model assumptions are suggested.


1985 ◽  
Vol 160 ◽  
pp. 119-135 ◽  
Author(s):  
D. Barthes-Biesel ◽  
H. Sgaier

Red blood cells or artificial vesicles may be conveniently represented by capsules, i.e. liquid droplets surrounded by deformable membranes. The aim of this paper is to assess the importance of viscoelastic properties of the membrane on the motion of a capsule freely suspended in a viscous liquid subjected to shear flow. A regular perturbation solution of the general problem is obtained when the particle is initially spherical and undergoing small deformations. With a purely viscous membrane (infinite relaxation time) the capsule deforms into an ellipsoid and has a continuous flipping motion. When the membrane relaxation time is of the same order as the shear time, the particle reaches a steady ellipsoidal shape which is oriented with respect to streamlines at an angle that varies between 45° and 0°, and decreases with increasing shear rates. Furthermore it is predicted that the deformation reaches a maximum value, which is consistent with experimental observations of red blood cells.


2022 ◽  
Vol 12 ◽  
Author(s):  
Scott Atwell ◽  
Catherine Badens ◽  
Anne Charrier ◽  
Emmanuèle Helfer ◽  
Annie Viallat

In this work, we compared the dynamics of motion in a linear shear flow of individual red blood cells (RBCs) from healthy and pathological donors (Sickle Cell Disease (SCD) or Sickle Cell-β-thalassemia) and of low and high densities, in a suspending medium of higher viscosity. In these conditions, at lower shear rates, biconcave discocyte-shaped RBCs present an unsteady flip-flopping motion, where the cell axis of symmetry rotates in the shear plane, rocking to and fro between an orbital angle ±ϕ observed when the cell is on its edge. We show that the evolution of ϕ depends solely on RBC density for healthy RBCs, with denser RBCs displaying lower ϕ values than the lighter ones. Typically, at a shear stress of 0.08 Pa, ϕ has values of 82 and 72° for RBCs with average densities of 1.097 and 1.115, respectively. Surprisingly, we show that SCD RBCs display the same ϕ-evolution as healthy RBCs of same density, showing that the flip-flopping behavior is unaffected by the SCD pathology. When the shear stress is increased further (above 0.1 Pa), healthy RBCs start going through a transition to a fluid-like motion, called tank-treading, where the RBC has a quasi-constant orientation relatively to the flow and the membrane rotates around the center of mass of the cell. This transition occurs at higher shear stresses (above 0.2 Pa) for denser cells. This shift toward higher stresses is even more remarkable in the case of SCD RBCs, showing that the transition to the tank-treading regime is highly dependent on the SCD pathology. Indeed, at a shear stress of 0.2 Pa, for RBCs with a density of 1.097, 100% of healthy RBCs have transited to the tank-treading regime vs. less than 50% SCD RBCs. We correlate the observed differences in dynamics to the alterations of RBC mechanical properties with regard to density and SCD pathology reported in the literature. Our results suggest that it might be possible to develop simple non-invasive assays for diagnosis purpose based on the RBC motion in shear flow and relying on this millifluidic approach.


2019 ◽  
Vol 864 ◽  
pp. 408-448 ◽  
Author(s):  
C. Minetti ◽  
V. Audemar ◽  
T. Podgorski ◽  
G. Coupier

An exhaustive description of the dynamics under shear flow of a large number of red blood cells in a dilute regime is proposed, which highlights and takes into account the dispersion in cell properties within a given blood sample. Physiological suspending fluid viscosity is considered, a configuration surprisingly seldom considered in experimental studies, as well as a more viscous fluid that is a reference in the literature. Stable and unstable flipping motions well described by Jeffery orbits or modified Jeffery orbits are identified, as well as transitions to and from tank-treading motion in the more viscous suspending fluid case. Hysteresis loops upon shear rate increase or decrease are highlighted for the transitions between unstable and stable orbits as well as for the transition between flipping and tank-treading. We identify which of the characteristic parameters of motion and of the transition thresholds depend on flow stress only or also on suspending fluid viscosity.


2018 ◽  
Vol 2018.31 (0) ◽  
pp. 010
Author(s):  
Naoki TAKEISHI ◽  
Marco E. ROSTI ◽  
Yohsuke IMAI ◽  
Shigeo WADA ◽  
Luca BRANDT

Soft Matter ◽  
2015 ◽  
Vol 11 (42) ◽  
pp. 8372-8382 ◽  
Author(s):  
Jules Dupire ◽  
Manouk Abkarian ◽  
Annie Viallat

Time variation of the inclination (θ) and the membrane rotation (ω) of a red blood cell tumbling in a shear flow for three shear rates.


2011 ◽  
Vol 101 (7) ◽  
pp. 1604-1612 ◽  
Author(s):  
Himanish Basu ◽  
Aditya K. Dharmadhikari ◽  
Jayashree A. Dharmadhikari ◽  
Shobhona Sharma ◽  
Deepak Mathur

Biorheology ◽  
1983 ◽  
Vol 20 (3) ◽  
pp. 295-309 ◽  
Author(s):  
T.W. Secomb ◽  
S. Chien ◽  
K.-M. Jan ◽  
R. Skalak

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