4.8 Article

Eulerian simulation of complex suspensions and biolocomotion in three dimensions

出版社

NATL ACAD SCIENCES
DOI: 10.1073/pnas.2105338118

关键词

3D fluid-structure interaction; incompressible Navier-Stokes equations; large-deformation solids; lid-driven cavity

资金

  1. Department of Energy Computa-tional Science Graduate Fellowship program
  2. Department of Defense National Defense Science and En-gineering Graduate Fellowship program
  3. NSF-Simons Center for Mathematical and Statistical Anal-ysis of Biology at Harvard University [1764269]
  4. Harvard Quantitative Biology Initiative
  5. Applied Mathematics Program of the US Department of Energy Of-fice of Science Advanced Scientific Computing Research [DE-AC02-05CH11231]
  6. Direct For Mathematical & Physical Scien
  7. Division Of Mathematical Sciences [1764269] Funding Source: National Science Foundation

向作者/读者索取更多资源

The numerical method presented is specifically designed for simulating three-dimensional fluid-structure interaction problems based on the reference map technique. It simplifies the meshing of complex geometries typical in FSI simulations and greatly simplifies the coupling between fluids and solids. Through parallelization and a field extrapolation scheme, the method demonstrates efficiency and accuracy in simulating incompressible FSI with neo-Hookean solids.
We present a numerical method specifically designed for simulating three-dimensional fluid-structure interaction (FSI) problems based on the reference map technique (RMT). The RMT is a fully Eulerian FSI numerical method that allows fluids and large-deformation elastic solids to be represented on a single fixed computational grid. This eliminates the need for meshing complex geometries typical in other FSI approaches and greatly simplifies the coupling between fluid and solids. We develop a three-dimensional implementation of the RMT, parallelized using the distributed memory paradigm, to simulate incompressible FSI with neo-Hookean solids. As part of our method, we develop a field extrapolation scheme that works efficiently in parallel. Through representative examples, we demonstrate the method's suitability in investigating many-body and active systems, as well as its accuracy and convergence. The examples include settling of a mixture of heavy and buoyant soft ellipsoids, lid-driven cavity flow containing a soft sphere, and swimmers actuated via active stress.

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