(Enter summary)
Abstract: Parametrization of 3D mesh data is important for many graphics
applications, in particular for texture mapping, remeshing and
morphing. Closed manifold genus-0 meshes are topologically
equivalent to a sphere, hence this is the natural parameter domain
for them. Parametrizing a triangle mesh onto the sphere means
assigning a 3D position on the unit sphere to each of the mesh
vertices, such that the spherical triangles induced by the mesh
connectivity do not overlap. Satisfying the... (Update)
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BibTeX entry: (Update)
C. Gotsman, X. Gu, and A. Sheffer, Fundamentals of Spherical Parameterization for 3D Meshes, ACM Transactions on Graphics, 22 (2003). http://citeseer.ist.psu.edu/gotsman03fundamentals.html More
@misc{ gotsman03fundamentals,
author = "C. Gotsman and X. Gu and A. Sheffer",
title = "Fundamentals of Spherical Parameterization for 3D Meshes",
text = "C. Gotsman, X. Gu, and A. Sheffer, Fundamentals of Spherical Parameterization
for 3D Meshes, ACM Transactions on Graphics, 22 (2003).",
year = "2003",
url = "citeseer.ist.psu.edu/gotsman03fundamentals.html" }
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[Article contains additional citations not shown here]
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