Abstract

A novel three-dimensional adaptive meshing algorithm is presented and applied to finite-element sirnulations of multiphase fluid flows. A threedimensional domain enclosing another phase is discretized by an unstructured mesh of tetrahedra constructed from a triangulated surface of the phase boundaries. Complete remeshing is performed after each time step. The boundary mesh is reconstructed using an existing algorithm employing element addition/subtraction, edge swapping based on Delaunay triangulation and spring-like dynamical relaxation. The volume mesh is then generated from the boundary using the commercial software Hypermesh. The resulting adaptive discretization maintains resolution of prescribed local length scales. We demonstrate our method with finite-element simulation~ of deformable drops ~ubjected to simple shear under Stokes flow conditions. Steady drop shapes in agreement with experimental data as well as the evolution of slender fluid filaments characteristic of drop breakup are accurately described.

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