Multiresolution Shape Deformations for Meshes with Dynamic Vertex Connectivity
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Date
2000
Journal Title
Journal ISSN
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Publisher
Blackwell Publishers Ltd and the Eurographics Association
Abstract
Multiresolution shape representation is a very effective way to decompose surface geometry into several levels of detail. Geometric modeling with such representations enables flexible modifications of the global shape while preserving the detail information. Many schemes for modeling with multiresolution decompositions based on splines, polygonal meshes and subdivision surfaces have been proposed recently. In this paper we modify the classical concept of multiresolution representation by no longer requiring a global hierarchical structure that links the different levels of detail. Instead we represent the detail information implicitly by the geometric difference between independent meshes. The detail function is evaluated by shooting rays in normal direction from one surface to the other without assuming a consistent tesselation. In the context of multiresolution shape deformation, we propose a dynamic mesh representation which adapts the connectivity during the modification in order to maintain a prescribed mesh quality. Combining the two techniques leads to an efficient mechanism which enables extreme deformations of the global shape while preventing the mesh from degenerating. During the deformation, the detail is reconstructed in a natural and robust way. The key to the intuitive detail preservation is a transformation map which associates points on the original and the modified geometry with minimum distortion. We show several examples which demonstrate the effectiveness and robustness of our approach including the editing of multiresolution models and models with texture.
Description
@article{10.1111:1467-8659.00417,
journal = {Computer Graphics Forum},
title = {{Multiresolution Shape Deformations for Meshes with Dynamic Vertex Connectivity}},
author = {Kobbelt, Leif P. and Bareuther, Thilo and Seidel, Hans-Peter},
year = {2000},
publisher = {Blackwell Publishers Ltd and the Eurographics Association},
ISSN = {1467-8659},
DOI = {10.1111/1467-8659.00417}
}