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- W2033172681 abstract "Integral equation methods for computing the hydrodynamic interactions among solid particles suspended in a creeping flow are presented. The particles may have arbitrary shape and they may be suspended in an unbounded or wall-bounded fluid. The analytic formulation of the integral equation is based on complex variables, and the Fast Multipole-based iterative solution procedure requires only O ( N ) operations, where N is the number of nodes in the discretization of the boundary. Thus, large-scale problems with complex geometry can be solve using modest computational resources. From the hydrodynamic interactions, the particle motions are determined either by computing a sequence of steady-state Stokes flow problems or by coupling the particles' equation of motion thereby including the weak effects of the particles' solid inertia. Examples will include the sedimentation of particles in a quiescent fluid towards or parallel to a plane wall and the motion of neutrally-buoyant particles in a shear flow." @default.
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- W2033172681 date "1999-09-01" @default.
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- W2033172681 title "Integral equation methods for particle simulations in creeping flows" @default.
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- W2033172681 doi "https://doi.org/10.1016/s0898-1221(99)00215-1" @default.
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