Two-dimensional dipolophoretic motion of a pair of ideally polarizable particles under a uniform electric field
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Publication:1670043
DOI10.1016/J.EUROMECHFLU.2013.03.003zbMath1408.78003OpenAlexW2095202675MaRDI QIDQ1670043
Publication date: 4 September 2018
Published in: European Journal of Mechanics. B. Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.euromechflu.2013.03.003
dielectrophoresisdirect-forcing based immersed-boundary methoddipolophoresisideally polarizable particlesinduced-charge electrophoresis
Related Items (4)
Dielectrophoretic motion of two particles with diverse sets of the electric conductivity under a uniform electric field ⋮ Comparison of sharp and smoothed interface methods for simulation of particulate flows. I: Fluid structure interaction for moderate Reynolds numbers ⋮ Comparison of sharp and smoothed interface methods for simulation of particulate flows. II: Inertial and added mass effects ⋮ Dielectrophoretic motions of multiple particles under an alternating-current electric field
Cites Work
- Modeling electrokinetic flows by the smoothed profile method
- Effect of induced-charge double layer on dielectrophoretic motion of particles
- Dipolophoresis in large-scale suspensions of ideally polarizable spheres
- Stabilization of a suspension of sedimenting rods by induced-charge electrophoresis
- Induced-charge electrophoresis of nonspherical particles
- Induced-charge electro-osmosis
- Symmetry breaking in induced-charge electro-osmosis over polarizable spheroids
- Dipolophoresis of nanoparticles
- Nonlinear interactions in electrophoresis of ideally polarizable particles
- A unified theory of dipolophoresis for nanoparticles
- Nonlinear alternating electric field dipolophoresis of spherical nanoparticles
- Hydrodynamic interactions in the induced-charge electrophoresis of colloidal rod dispersions
- Breaking symmetries in induced-charge electro-osmosis and electrophoresis
- An immersed-boundary finite volume method for simulations of flow in complex geometries
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