Subdivision for Modeling and Animation

By Peter Schr. 2000

492 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/e111dba1293533cfc14b523d0438e4db3a0e1422

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Citations in the corpus

Fully C1‐conforming subdivision elements for finite deformation thin‐shell analysis (2001, background): “The reader interested in subdivision surfaces, specially as regards applications to geometrical modeling and computer graphics, is referred to the standard literature on the subject [61, 12, 62, 48, 16, 23].”
Differential coordinates for interactive mesh editing (2004, methodology): “For triangle meshes, the most popular example of such tools are subdivision techniques [20].”
Recent Advances in Remeshing of Surfaces (2008, methodology): “We invite the reader interested in related topics to read several comprehensive courses and tutorials on subdivision surfaces [72, 92], geometric modeling [41], digital geometry processing [81, 79] morphing [2], simplification and compression [53, 28, 3] and parameterization [22].”
Subdivision-stabilised immersed b-spline finite elements for moving boundary flows (2012, background): “where the bracket expression in the first term represents the usual binomial coefficient and S ik is the subdivision matrix [22, 23], which has been defined for convenience.”
An Isogeometric design-through-analysis methodology based on adaptive hierarchical refinement of NURBS, immersed boundary methods, and T-spline CAD surfaces (2012, methodology): “First, hierarchical B-splines rely on the principle of B-spline subdivision [38, 39], which makes it possible to maintain linear independence throughout the refinement process.”
Isogeometric Collocation: Cost Comparison with Galerkin Methods and Extension to Adaptive Hierarchical NURBS Discretizations (2013, methodology): “We believe that this gap can be ideally filled by isogeometric collocation methods, which are capable of naturally incorporating complex geometries based on CAGD technology.”
Shape modeling with point-sampled geometry (2003, background): “In addition, we show that strict topology control is possible and sharp features can be generated and preserved on point-sampled objects.”