The method of fundamental solutions for multi-particle Stokes flows: application to a ring-like array of spheres
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Publication:6648397
DOI10.1016/j.jcp.2024.113487MaRDI QIDQ6648397
Duncan A. Lockerby, Josiah J. P. Jordan
Publication date: 4 December 2024
Published in: Journal of Computational Physics (Search for Journal in Brave)
Basic methods in fluid mechanics (76Mxx) Numerical methods for partial differential equations, boundary value problems (65Nxx) Incompressible viscous fluids (76Dxx)
Cites Work
- On choosing the location of the sources in the MFS
- Stokes flow past three spheres
- Efficient numerical solution of acoustic scattering from doubly-periodic arrays of axisymmetric objects
- An integral equation formulation for rigid bodies in Stokes flow in three dimensions
- On axisymmetric Stokes flow past a torus
- The method of fundamental solutions for elliptic boundary value problems
- Adaptive singularity method for Stokes flow past particles
- The motion of two spheres in a viscous fluid.
- Über die Wechselwirkung von Kugeln, die sich in einer zähen Flüssigkeit bewegen.
- Boundary integral equation analysis for suspension of spheres in Stokes flow
- A nearest-neighbour discretisation of the regularized stokeslet boundary integral equation
- An overlapping domain decomposition Schwarz method applied to the method of fundamental solution
- An overview of the method of fundamental solutions -- solvability, uniqueness, convergence, and stability
- Simulation of concentrated suspensions using the force-coupling method
- Methods of reflections: relations with Schwarz methods and classical stationary iterations, scalability and preconditioning.
- A fluctuating boundary integral method for Brownian suspensions
- Density results using Stokeslets and a method of fundamental solutions for the Stokes equations
- The method of fundamental solutions for 2D and 3D Stokes problems
- Quadrature by fundamental solutions: kernel-independent layer potential evaluation for large collections of simple objects
- The extended finite element method for rigid particles in Stokes flow
- Accelerated Stokesian Dynamics simulations
- The Method of Regularized Stokeslets
- Stokes problems of multiparticle systems: A numerical method for arbitrary flows
- A Physical Introduction to Suspension Dynamics
- The Stokes flow problem for a class of axially symmetric bodies
- The method of regularized Stokeslets in three dimensions: Analysis, validation, and application to helical swimming
- Stokes flow past three spheres: An analytic solution
- A Simple Mesh Generator in MATLAB
- Passively parallel regularized stokeslets
- Efficient simulation of non-classical liquid–vapour phase-transition flows: a method of fundamental solutions
- Fundamental solutions to the regularised 13-moment equations: efficient computation of three-dimensional kinetic effects
- Fast Stokesian dynamics
- The behaviour of clusters of spheres falling in a viscous fluid Part 1. Experiment
- Fundamental solutions to moment equations for the simulation of microscale gas flows
- Localized force representations for particles sedimenting in Stokes flow
- The behaviour of clusters of spheres falling in a viscous fluid Part 2. Slow motion theory
- Time-Reversibility and Particle Sedimentation
- A locally corrected multiblob method with hydrodynamically matched grids for the Stokes mobility problem
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