Inter-surface mapping
By John M. Schreiner, Arul Asirvatham, Emil Praun, Hugues Hoppe. ACM Transactions on Graphics, 2004
343 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computer Graphics and Computer-Aided Design
View Paper: https://www.semanticscholar.org/paper/f00e95fcf90b8695eae5773a314c91996a1520b4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Thomas A. Funkhouser
- Hao Zhang
- Daniel Cohen-Or
- Leonidas J. Guibas
- Bruno Lévy
- Alla Sheffer
- Yaron Lipman
- Niloy J. Mitra
In Computer Graphics and Computer-Aided Design
- Thomas A. Funkhouser
- Hao Zhang
- Daniel Cohen-Or
- Bruno Lévy
- Alla Sheffer
- Kai Hormann
- Leonidas J. Guibas
- Yaron Lipman
Citations in the corpus
- Mesh segmentation using feature point and core extraction (2005, background): “Feature points are useful in many applications, including metamorphosis [1], deformation transfer [32], mesh retrieval [37], cross-parameterization [16, 25, 27], texture mapping [17, 33], and segmentation [33, 35].”
- Contextual Part Analogies in 3D Objects (2010, methodology): “Low level analogies to match vertices are used in Schreiner et al. (2004), Kraevoy and Sheffer (2004) for cross parametrization between two models.”
- Geometric modeling in shape space (2007, methodology): “Such meshes can be obtained using techniques from [Kraevoy and Sheffer 2004], [Schreiner et al. 2004] or [Sumner and Popovič 2004].”
- Blended intrinsic maps (2011, methodology): “Further, [Schreiner et al. 2004; Kraevoy and Sheffer 2004] developed an automatic approach for creating the base domain.”
- Robust 3D Shape Correspondence in the Spectral Domain (2006, methodology): “A recent trend in research into the mesh parameterization problem, which essentially computes a dense surface correspondence, is to look for effective techniques to construct a cross parameterization between two meshes directly [21, 29], i.”
- Mean value coordinates for closed triangular meshes (2005, methodology): “Mesh parameterization methods [Hormann and Greiner 2000; Desbrun et al. 2002; Khodakovsky et al. 2003; Schreiner et al. 2004; Floater and Hormann 2005] and freeform deformation methods [Sederberg and Parry 1986; Coquillart 1990; MacCracken and Joy 1996; Kobayashi and Ootsubo 2003] also make heavy…”
- Periodic global parameterization (2006, methodology): “In both articles, a triangular chart layout and corresponding base mesh are constructed automatically, and the parameterization is smoothed onto either the base mesh [Kraevoy and Sheffer 2004] or the models themselves [Schreiner et al. 2004].”
- Mesh parameterization: theory and practice (2007, background): “, 2001]), or the interpolation between the shape and appearance of several objects [Alexa, 2000; Kraevoy and Sheffer, 2004; Schreiner et al., 2004].”
- Spectral surface quadrangulation (2006, methodology): “2003] increases parametric smoothness across triangular base-domain boundaries, and non-linear parameterization methods [Schreiner et al. 2004] can further reduce distortion.”
- Recent Advances in Remeshing of Surfaces (2008, methodology): “[71] used a procedure similar to that of Kraevoy and Sheffer for base mesh construction, handling models of arbitrary genus more robustly.”
- Evolutionary morphing (2005, background): “There has been some work on this problem in the graphics community [17] and extending these techniques to handle inputs which are not closed manifolds would be very interesting.”