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A Comparison of Weighted Average Methods for Computing Normals to Marching Cubes Isosurfaces.

, and . VMV, page 399-406. Aka GmbH, (2003)

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A Characterization of an Affine Invariant Triangulation.. Geometric Modelling, volume 8 of Computing Supplementa, page 191-210. Springer, (1992)Visualizing and modeling scattered multivariate data., , , and . IEEE Computer Graphics and Applications, 11 (3): 47-55 (1991)Tetrahedron based, least squares, progressive volume models with application to freehand ultrasound data., and . IEEE Visualization, page 93-100. IEEE Computer Society and ACM, (2000)Approximating Normals for Marching Cubes applied to Locally Supported Isosurfaces., , and . IEEE Visualization, page 459-466. IEEE Computer Society Press, (2002)Wavelets over curvilinear grids., , and . IEEE Visualization, page 313-317. IEEE Computer Society and ACM, (1998)Chord Length (Motivated) Parameterization of Marching Cubes IsoSurfaces.. GMP, page 19-30. IEEE Computer Society, (2004)Modeling and Visualizing Volumetric and Surface-on-Surface Data.. Focus on Scientific Visualization, page 191-242. Springer, (1991)Computing the separating surface for segmented data., and . IEEE Visualization, page 229-233. IEEE Computer Society and ACM, (1997)Progressive Volume Models for Rectilinear Data using Tetrahedral Coons Volumes., and . VisSym, page 83-92. Eurographics Association, (2000)Shrouds: Optimal Separating Surfaces for Enumerated Volumes., , , , and . VisSym, page 75-84. Eurographics Association, (2003)