K. Koyamada, Method to Reconstruct Solid Elements Into Linear Tetrahedral Elements, vol. 32, No. 1 Jun. 1989 pp. 340-342, IBM Tech. Disclosure Bulletin. |
D. E. Schreiber, Computing a Set of Triangular Plates which Represent a Potential Surface of a Scaler Function Defined at the Vertices of a Three Dimensional Cartesian Mesh., vol. 18 No. 4 Sep. 1975 pp. 1163-1176, IBM Technical Disclosure Bulletin. |
Cavendish et al., Approach to Automatic Three-Dimensional Finite Element Mesh Generation, National Journal For Numerical Methods In Engineering, vol. 21, 329-347 (1985). |
William H. Frey, Selective Refinement: A New Strategy For Automatic Node Placement In Graded Triangular Meshes, International Journal For Numerical Methods In Engineering, vol. 24 2183-2200 (1987). |
W. J. Schoeder Geometry-Based Fully Automatic Mesh Generation and the Delaunay Triangulation, Intl. Jour. For Numerical Methods In Engineering, vol. 26 2503-2515 (1988). |
David A. Field, Implementing Watson's Algorithm In Three Dimensions, 1986 246-259, General Motors Research Laboratories. |
Cendes et al., Magnetic Field Computation Using Delaunay Trianguation And Complementary Finite Element Methods, IEEE Transactions On Magnetics, vol. Mag. 1 No. 6 Nov. 1983 pp. 2551-2554. |
Yerry et al., Automatic Three-Dimentional Mesh Generation By the Modified-Octree Technique, Int'l. Jour. For Numerical Methods In Engineering, vol. 20 1965-1990 (1984). |