Literature DB >> 21929097

Phase diagram and breathing dynamics of a single red blood cell and a biconcave capsule in dilute shear flow.

Alireza Z K Yazdani1, Prosenjit Bagchi.   

Abstract

We present phase diagrams of the single red blood cell and biconcave capsule dynamics in dilute suspension using three-dimensional numerical simulations. The computational geometry replicates an in vitro linear shear flow apparatus. Our model includes all essential properties of the cell membrane, namely, the resistance against shear deformation, area dilatation, and bending, as well as the viscosity difference between the cell interior and suspending fluids. By considering a wide range of shear rate and interior-to-exterior fluid viscosity ratio, it is shown that the cell dynamics is often more complex than the well-known tank-treading, tumbling, and swinging motion and is characterized by an extreme variation of the cell shape. As a result, it is often difficult to clearly establish whether the cell is swinging or tumbling. Identifying such complex shape dynamics, termed here as "breathing" dynamics, is the focus of this article. During the breathing motion at moderate bending rigidity, the cell either completely aligns with the flow direction and the membrane folds inward, forming two cusps, or it undergoes large swinging motion while deep, craterlike dimples periodically emerge and disappear. At lower bending rigidity, the breathing motion occurs over a wider range of shear rates, and is often characterized by the emergence of a quad-concave shape. The effect of the breathing dynamics on the tank-treading-to-tumbling transition is illustrated by detailed phase diagrams which appear to be more complex and richer than those of vesicles. In a remarkable departure from the vesicle dynamics, and from the classical theory of nondeformable cells, we find that there exists a critical viscosity ratio below which the transition is independent of the viscosity ratio, and dependent on shear rate only. Further, unlike the reduced-order models, the present simulations do not predict any intermittent dynamics of the red blood cells.

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Year:  2011        PMID: 21929097     DOI: 10.1103/PhysRevE.84.026314

Source DB:  PubMed          Journal:  Phys Rev E Stat Nonlin Soft Matter Phys        ISSN: 1539-3755


  12 in total

1.  Hydrodynamic interaction between a platelet and an erythrocyte: effect of erythrocyte deformability, dynamics, and wall proximity.

Authors:  Koohyar Vahidkhah; Scott L Diamond; Prosenjit Bagchi
Journal:  J Biomech Eng       Date:  2013-05       Impact factor: 2.097

2.  Angle of inclination of tank-treading red cells: dependence on shear rate and suspending medium.

Authors:  Thomas M Fischer; Rafal Korzeniewski
Journal:  Biophys J       Date:  2015-03-24       Impact factor: 4.033

3.  Continuum- and particle-based modeling of shapes and dynamics of red blood cells in health and disease.

Authors:  Xuejin Li; Petia M Vlahovska; George Em Karniadakis
Journal:  Soft Matter       Date:  2013-01-07       Impact factor: 3.679

4.  Analysis of membrane tank-tread of nonspherical capsules and red blood cells.

Authors:  P Bagchi; A Z K Yazdani
Journal:  Eur Phys J E Soft Matter       Date:  2012-10-16       Impact factor: 1.890

5.  Platelet dynamics in three-dimensional simulation of whole blood.

Authors:  Koohyar Vahidkhah; Scott L Diamond; Prosenjit Bagchi
Journal:  Biophys J       Date:  2014-06-03       Impact factor: 4.033

6.  Dynamics of deformable straight and curved prolate capsules in simple shear flow.

Authors:  Xiao Zhang; Wilbur A Lam; Michael D Graham
Journal:  Phys Rev Fluids       Date:  2019-04-18       Impact factor: 2.537

Review 7.  Computational Biomechanics of Human Red Blood Cells in Hematological Disorders.

Authors:  Xuejin Li; He Li; Hung-Yu Chang; George Lykotrafitis; George Em Karniadakis
Journal:  J Biomech Eng       Date:  2017-02-01       Impact factor: 2.097

8.  Red blood cell shape transitions and dynamics in time-dependent capillary flows.

Authors:  Steffen M Recktenwald; Katharina Graessel; Felix M Maurer; Thomas John; Stephan Gekle; Christian Wagner
Journal:  Biophys J       Date:  2021-12-09       Impact factor: 4.033

9.  Dynamic and rheological properties of soft biological cell suspensions.

Authors:  Alireza Yazdani; Xuejin Li; George Em Karniadakis
Journal:  Rheol Acta       Date:  2015-09-03       Impact factor: 2.627

10.  Multiplicity of stable orbits for deformable prolate capsules in shear flow.

Authors:  Xiao Zhang; Michael D Graham
Journal:  Phys Rev Fluids       Date:  2020-02-28       Impact factor: 2.537

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