Discrete quadratic curvature energies
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Eitan Grinspun | Denis Zorin | Miklós Bergou | Max Wardetzky | David Harmon | D. Zorin | David Harmon | E. Grinspun | M. Wardetzky | Miklós Bergou | M. Bergou
[1] M. Ortiz,et al. Subdivision surfaces: a new paradigm for thin‐shell finite‐element analysis , 2000 .
[2] Leif Kobbelt,et al. Geometric fairing of irregular meshes for free-form surface design , 2001, Comput. Aided Geom. Des..
[3] D. Glickenstein. Geometric triangulations and discrete Laplacians on manifolds , 2005, math/0508188.
[4] E. Grinspun. Discrete differential geometry : An applied introduction , 2008, SIGGRAPH 2008.
[5] Kenneth A. Brakke,et al. The Surface Evolver , 1992, Exp. Math..
[6] Bernhard Thomaszewski,et al. Modelling Effects of Wind Fields in Cloth Animation , 2004, WSCG.
[7] Benedetta Morini,et al. Convergence behaviour of inexact Newton methods , 1999, Math. Comput..
[8] John Sullivan,et al. Minimizing the Squared Mean Curvature Integral for Surfaces in Space Forms , 1992, Exp. Math..
[9] Nadia Magnenat-Thalmann,et al. From early draping to haute couture models: 20 years of research , 2005, The Visual Computer.
[10] Kwang-Jin Choi,et al. Stable but responsive cloth , 2002, SIGGRAPH 2002.
[11] Peter Schröder,et al. Discrete Willmore flow , 2005, SIGGRAPH Courses.
[12] Joseph S. B. Mitchell,et al. Efficient Collision Detection Using Bounding Volume Hierarchies of k-DOPs , 1998, IEEE Trans. Vis. Comput. Graph..
[13] P. Raviart,et al. Conforming and nonconforming finite element methods for solving the stationary Stokes equations I , 1973 .
[14] R. Duffin. Distributed and Lumped Networks , 1959 .
[15] Ronald Fedkiw,et al. Simulation of clothing with folds and wrinkles , 2003, SCA '03.
[16] K. Polthier,et al. On the convergence of metric and geometric properties of polyhedral surfaces , 2007 .
[17] Shin Yoshizawa,et al. Fair triangle mesh generation with discrete elastica , 2002, Geometric Modeling and Processing. Theory and Applications. GMP 2002. Proceedings.
[18] Ming C. Lin,et al. Interactive collision detection between deformable models using chromatic decomposition , 2005, ACM Trans. Graph..
[19] B. Thomaszewski,et al. Bending Models for Thin Flexible Objects , 2006 .
[20] James H. White. A global invariant of conformal mappings in space , 1973 .
[21] C. Mercat. Discrete Riemann Surfaces and the Ising Model , 2001, 0909.3600.
[22] Ke Wang,et al. Edge subdivision schemes and the construction of smooth vector fields , 2006, ACM Trans. Graph..
[23] Carl Richard Feynman,et al. Modeling the appearance of cloth , 1986 .
[24] J. Z. Zhu,et al. The finite element method , 1977 .
[25] Daniel Thalmann,et al. Dressing animated synthetic actors with complex deformable clothes , 1992, SIGGRAPH.
[26] S. Yau,et al. Global conformal surface parameterization , 2003 .
[27] Mathieu Desbrun,et al. Discrete shells , 2003, SCA '03.
[28] Andrew P. Witkin,et al. Large steps in cloth simulation , 1998, SIGGRAPH.
[29] K. Brauner. Vorlesungen über Differentialgeometrie III , 1930 .
[30] W. Helfrich. Elastic Properties of Lipid Bilayers: Theory and Possible Experiments , 1973, Zeitschrift fur Naturforschung. Teil C: Biochemie, Biophysik, Biologie, Virologie.
[31] H. Whitney. Geometric Integration Theory , 1957 .
[32] Marc Alexa,et al. Local control for mesh morphing , 2001, Proceedings International Conference on Shape Modeling and Applications.
[33] Michael Hauth,et al. Visual simulation of deformable models , 2004 .
[34] R. Taylor. The Finite Element Method, the Basis , 2000 .
[35] John C. Platt,et al. Elastically deformable models , 1987, SIGGRAPH.
[36] Richard L. Grimsdale,et al. Computer graphics techniques for modeling cloth , 1996, IEEE Computer Graphics and Applications.
[37] Ronald Fedkiw,et al. Robust treatment of collisions, contact and friction for cloth animation , 2002, SIGGRAPH Courses.
[38] Olaf Schenk,et al. Solving unsymmetric sparse systems of linear equations with PARDISO , 2002, Future Gener. Comput. Syst..
[39] L. Bianchi. Vorlesungen über Differentialgeometrie I , 1899 .
[40] Kai Hormann,et al. Surface Parameterization: a Tutorial and Survey , 2005, Advances in Multiresolution for Geometric Modelling.
[41] Ulrich Pinkall,et al. Computing Discrete Minimal Surfaces and Their Conjugates , 1993, Exp. Math..
[42] Bernd Eberhardt,et al. Implicit-Explicit Schemes for Fast Animation with Particle Systems , 2000, Computer Animation and Simulation.
[43] Xavier Provot,et al. Deformation Constraints in a Mass-Spring Model to Describe Rigid Cloth Behavior , 1995 .
[44] Anil N. Hirani,et al. Discrete exterior calculus , 2005, math/0508341.
[45] K. Polthier. Polyhedral Surfaces of Constant Mean Curvature , 2002 .
[46] J. Laurie Snell,et al. Random Walks and Electrical Networks , 1984 .
[47] Craig Gotsman,et al. On the optimality of spectral compression of mesh data , 2005, TOGS.
[48] Craig Gotsman,et al. Discrete one-forms on meshes and applications to 3D mesh parameterization , 2006, Comput. Aided Geom. Des..
[49] Kwang-Jin Choi,et al. Research problems in clothing simulation , 2005, Comput. Aided Des..
[50] Martin Rumpf,et al. A finite element method for surface restoration with smooth boundary conditions , 2004, Comput. Aided Geom. Des..
[51] Wolfgang Straßer,et al. Analysis of numerical methods for the simulation of deformable models , 2003, The Visual Computer.
[52] Chandrajit L. Bajaj,et al. Adaptive fairing of surface meshes by geometric diffusion , 2001, Proceedings Fifth International Conference on Information Visualisation.
[53] P. Canham. The minimum energy of bending as a possible explanation of the biconcave shape of the human red blood cell. , 1970, Journal of theoretical biology.
[54] David E. Breen,et al. Cloth modeling and animation , 2000 .
[55] Nadia Magnenat-Thalmann,et al. Versatile and efficient techniques for simulating cloth and other deformable objects , 1995, SIGGRAPH.
[56] Mark Meyer,et al. Discrete Differential-Geometry Operators for Triangulated 2-Manifolds , 2002, VisMath.
[57] T. J. Willmore,et al. Surfaces in Conformal Geometry , 2000 .
[58] Mark Meyer,et al. Implicit fairing of irregular meshes using diffusion and curvature flow , 1999, SIGGRAPH.
[59] Sivan Toledo,et al. High-Pass Quantization for Mesh Encoding , 2003, Symposium on Geometry Processing.
[60] Konrad Polthier,et al. Identifying Vector Field Singularities Using a Discrete Hodge Decomposition , 2002, VisMath.
[61] David E. Breen,et al. Predicting the drape of woven cloth using interacting particles , 1994, SIGGRAPH.
[62] Uri M. Ascher,et al. Decomposing cloth , 2004, SCA '04.
[63] Olaf Etzmuß,et al. A High Performance Solver for the Animation of Deformable Objects using Advanced Numerical Methods , 2001, Comput. Graph. Forum.
[64] W. Blaschke. Vorlesungen über Differentialgeometrie , 1912 .
[65] Alexander I. Bobenko. A Conformal Energy for Simplicial Surfaces , 2004 .
[66] David Cohen-Steiner,et al. Restricted delaunay triangulations and normal cycle , 2003, SCG '03.
[67] Olga Sorkine-Hornung,et al. Laplacian Mesh Processing , 2005, Eurographics.
[68] Konrad Polthier,et al. Anisotropic Filtering of Non‐Linear Surface Features , 2004, Comput. Graph. Forum.
[69] Wolfgang Straßer,et al. A fast finite element solution for cloth modelling , 2003, 11th Pacific Conference onComputer Graphics and Applications, 2003. Proceedings..
[70] Uri M. Ascher,et al. On the modified conjugate gradient method in cloth simulation , 2003, The Visual Computer.
[71] Ronald Fedkiw,et al. Robust quasistatic finite elements and flesh simulation , 2005, SCA '05.
[72] Craig Gotsman,et al. Spectral compression of mesh geometry , 2000, EuroCG.
[73] Andrew P. Witkin,et al. Untangling cloth , 2003, ACM Trans. Graph..
[74] Aaas News,et al. Book Reviews , 1893, Buffalo Medical and Surgical Journal.
[75] Mathieu Desbrun,et al. Interactive Animation of Structured Deformable Objects , 1999, Graphics Interface.
[76] Charles M. Elliott,et al. Fully Discrete Finite Element Approximation for Anisotropic Surface Diffusion of Graphs , 2005, SIAM J. Numer. Anal..
[77] Santiago V. Lombeyda,et al. Discrete multiscale vector field decomposition , 2003, ACM Trans. Graph..