Hybrid immersed interface-immersed boundary methods for AC dielectrophoresis

DOI10.1016/j.jcp.2014.04.012zbMath1349.78049OpenAlexW2142235913MaRDI QIDQ349224

Prashanta Dutta, Mohammad Robiul Hossan, Robert H. Dillon

Publication date: 5 December 2016

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2014.04.012

zbMATH Keywords

immersed interfaceimmersed boundarydielectrophoresisparticle assembly

Mathematics Subject Classification ID

Composite media; random media in optics and electromagnetic theory (78A48) Statistical mechanics of nanostructures and nanoparticles (82D80)

Related Items (8)

A coupled immersed boundary and immersed interface method for interfacial flows with soluble surfactant ⋮ Mathematical modeling and numerical simulation of the TGF-\(\beta\)/Smad signaling pathway in tumor microenvironments ⋮ Frequency effects on interactive motion of dielectrophoretic particles in an AC electrical field ⋮ Dielectrophoretic motions of multiple particles under an alternating-current electric field ⋮ Iterative dipole moment method for the interaction of multiple dielectrophoretic particles in an AC electrical field ⋮ Numerical simulations of capsule deformation in a combined shear flow and DC electric field ⋮ Dielectrophoretic interaction of circular particles in a uniform electric field ⋮ Unnamed Item

Uses Software

• PARDISO

Cites Work

• Fully resolved immersed electrohydrodynamics for particle motion, electrolocation, and self-propulsion
• An immersed boundary energy-based method for incompressible viscoelasticity
• A 3D motile rod-shaped monotrichous bacterial model
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• Matching-based preprocessing algorithms to the solution of saddle-point problems in large-scale nonconvex interior-point optimization
• Solving Complex-Valued Linear Systems via Equivalent Real Formulations
• Immersed electrokinetic finite element method
• The Immersed Interface Method for Elliptic Equations with Discontinuous Coefficients and Singular Sources
• A Fast Iterative Algorithm for Elliptic Interface Problems

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