An Adaptive Scheme for Subdivision Surfaces based on Triangular Meshes
暂无分享,去创建一个
[1] N. Dyn,et al. A butterfly subdivision scheme for surface interpolation with tension control , 1990, TOGS.
[2] Ahmad H. Nasri,et al. Polyhedral subdivision methods for free-form surfaces , 1987, TOGS.
[3] Peter Schröder,et al. Interactive multiresolution mesh editing , 1997, SIGGRAPH.
[4] Heinrich Müller,et al. Adaptive subdivision curves and surfaces , 1998, Proceedings. Computer Graphics International (Cat. No.98EX149).
[5] Tony DeRose,et al. Efficient, fair interpolation using Catmull-Clark surfaces , 1993, SIGGRAPH.
[6] G. Farin. Designing C1 surfaces consisting of triangular cubic patches , 1982 .
[7] Charles T. Loop,et al. Smooth Subdivision Surfaces Based on Triangles , 1987 .
[8] Ashish Amresh,et al. Adaptive Subdivision Schemes for Triangular Meshes , 2003 .
[9] Peter Schröder,et al. Interpolating Subdivision for meshes with arbitrary topology , 1996, SIGGRAPH.
[10] Tony DeRose,et al. Multiresolution analysis for surfaces of arbitrary topological type , 1997, TOGS.
[11] Leif Kobbelt,et al. Interpolatory Subdivision on Open Quadrilateral Nets with Arbitrary Topology , 1996, Comput. Graph. Forum.
[12] G. G. Stokes. "J." , 1890, The New Yale Book of Quotations.
[13] Malcolm A. Sabin,et al. Non-uniform recursive subdivision surfaces , 1998, SIGGRAPH.
[14] Tony DeRose,et al. Mesh optimization , 1993, SIGGRAPH.
[15] Malcolm A. Sabin,et al. Behaviour of recursive division surfaces near extraordinary points , 1998 .
[16] Demetri Terzopoulos,et al. Adaptive meshes and shells: irregular triangulation, discontinuities, and hierarchical subdivision , 1992, Proceedings 1992 IEEE Computer Society Conference on Computer Vision and Pattern Recognition.
[17] Jörg Peters,et al. The simplest subdivision scheme for smoothing polyhedra , 1997, TOGS.
[18] M. Sabin,et al. Behaviour of recursive division surfaces near extraordinary points , 1978 .
[19] J. Clark,et al. Recursively generated B-spline surfaces on arbitrary topological meshes , 1978 .