On the difficulty of triangulating three-dimensional nonconvex polyhedra.
Discrete & Computational Geometry
Automatic mesh generator with specified boundary
Computer Methods in Applied Mechanics and Engineering
Discrete & Computational Geometry
Boundary recovery for Delaunay tetrahedral meshes using local topological transformations
Finite Elements in Analysis and Design
Constrained Delaunay tetrahedral mesh generation and refinement
Finite Elements in Analysis and Design
Smoothing and local refinement techniques for improving tetrahedral mesh quality
Computers and Structures
Improving tetrahedral meshes
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Boundary recovery is one of the primary obstacles in applying the Delaunay criterion to mesh generation. Minimization of the number of Steiner points is a common goal for three-dimensional boundary recovery. In this paper, this goal is achieved by using an enhanced Steiner point suppression procedure and introducing a small polyhedron reconnection operation. Combining the suppression procedure with Steiner point insertion and splitting, a complete three-dimensional constrained boundary recovery algorithm is presented, and its effectiveness is demonstrated in various numerical examples.