Margination of white blood cells: a computational approach by a hydrodynamic phase field model
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Publication:2812082
DOI10.1017/jfm.2016.15zbMath1382.76304arXiv1507.01544OpenAlexW3103516681MaRDI QIDQ2812082
Sebastian Aland, Wieland Marth, Axel Voigt
Publication date: 16 June 2016
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1507.01544
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Uses Software
Cites Work
- Unnamed Item
- Software concepts and numerical algorithms for a scalable adaptive parallel finite element method
- An adaptive finite element multi-mesh approach for interacting deformable objects in flow
- Simulating vesicle-substrate adhesion using two phase field functions
- Diffuse interface models of locally inextensible vesicles in a viscous fluid
- A level set projection model of lipid vesicles in general flows
- A phase field model for vesicle-substrate adhesion
- Simulating the dynamics of inextensible vesicles by the penalty immersed boundary method
- A boundary integral method for simulating the dynamics of inextensible vesicles suspended in a viscous fluid in 2D
- Dynamics of multicomponent vesicles in a viscous fluid
- Analysis of a phase field Navier-Stokes vesicle-fluid interaction model
- Adaptive full domain covering meshes for parallel finite element computations
- Signaling networks and cell motility: a computational approach using a phase field description
- Simulating the deformation of vesicle membranes under elastic bending energy in three dimensions
- Reynolds number effects on lipid vesicles
- The dynamics of a vesicle in simple shear flow
- A phase field formulation of the Willmore problem
- Dynamics of Biomembranes: Effect of the Bulk Fluid
- Leukocyte margination in a model microvessel
- Rheology of a dilute two-dimensional suspension of vesicles
- Inertial migration of a sphere in Poiseuille flow
- The motion of rigid particles in a shear flow at low Reynolds number
- The inertial lift on a spherical particle in a plane Poiseuille flow at large channel Reynolds number
- Inertial migration of rigid spherical particles in Poiseuille flow
- Inertial migration of rigid spheres in two-dimensional unidirectional flows
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