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- W3131539742 abstract "A geometric numerical method for simulating suspensions of spherical and non-spherical particles with Stokes drag is proposed. The method combines divergence-free matrix-valued radial basis function interpolation of the fluid velocity field with a splitting method integrator that preserves the sum of the Lyapunov spectrum while mimicking the centrifuge effect of the exact solution. We discuss how breaking the divergence-free condition in the interpolation step can erroneously affect how the volume of the particulate phase evolves under numerical methods. The methods are tested on suspensions of $10^4$ particles evolving in discrete cellular flow field. The results are that the proposed geometric methods generate more accurate and cost-effective particle distributions compared to conventional methods." @default.
- W3131539742 created "2021-03-01" @default.
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- W3131539742 date "2019-07-27" @default.
- W3131539742 modified "2023-09-27" @default.
- W3131539742 title "Computational geometric methods for preferential clustering of particle suspensions." @default.
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