Effect of tube diameter and capillary number on platelet margination and near-wall dynamics
arXiv:1505.07624 · doi:10.1007/s00397-015-0891-6
Abstract
The effect of tube diameter and capillary number on platelet margination in blood flow at tube haematocrit is investigated. The system is modelled as three-dimensional suspension of deformable red blood cells and nearly rigid platelets using a combination of the lattice-Boltzmann, immersed boundary and finite element methods. Results show that margination is facilitated by a non-diffusive radial platelet transport. This effect is important near the edge of the cell-free layer, but it is only observed for , when red blood cells are tank-treading rather than tumbling. It is also shown that platelet trapping in the cell-free layer is reversible for . Only for the smallest investigated tube () margination is essentially independent of . Once platelets have reached the cell-free layer, they tend to slide rather than tumble. The tumbling rate is essentially independent of but increases with . Tumbling is suppressed by the strong confinement due to the relatively small cell-free layer thickness at tube haematocrit.
16 pages, 10 figures
References in corpus (3)
- Efficient and accurate simulations of deformable particles immersed in a fluid using a combined immersed boundary lattice Boltzmann finite element method
- Mechanism of margination in confined flows of blood and other multicomponent suspensions
- Parallelised Hoshen-Kopelman algorithm for lattice-Boltzmann simulations
Cited by in corpus (6)
- A parallel interaction potential approach coupled with the immersed boundary method for fully resolved simulations of deformable interfaces and membranes
- Clustering of microscopic particles in constricted blood flow
- Lift at low Reynolds number
- Anti-margination of microparticles and platelets in the vicinity of branching vessels
- A unified analysis of nano-to-microscale particle dispersion in tubular blood flow
- Mesoscale simulation of soft particles with tunable contact angle in multi-component fluids