Modeling time and topology for animation and visualization with examples on parametric geometry
暂无分享,去创建一个
Alexander Russell | Thomas J. Peters | Kirk E. Jordan | Edward L. F. Moore | K. E. Jordan | Lance Edward Miller | A. Russell | T. Peters | E. Moore | L. Miller
[1] Stefan Friedrich,et al. Topology , 2019, Arch. Formal Proofs.
[2] Leonidas J. Guibas,et al. Efficient Collision Detection among Moving Spheres with Unknown Trajectories , 2005, Algorithmica.
[3] Kirk E. Jordan,et al. Adaptive Curve Approximation by Bending Energy , 2007 .
[4] Neil F. Stewart,et al. Polyhedral perturbations that preserve topological form , 1995, Comput. Aided Geom. Des..
[5] J. Edward Swan,et al. Proceedings of the conference on Visualization '02 , 2001 .
[6] Leonidas J. Guibas,et al. Modeling motion , 2004, Handbook of Discrete and Computational Geometry, 2nd Ed..
[7] Leonidas J. Guibas,et al. Exploring Protein Folding Trajectories Using Geometric Spanners , 2004, Pacific Symposium on Biocomputing.
[8] G. G. Stokes. "J." , 1890, The New Yale Book of Quotations.
[9] Nicholas M. Patrikalakis,et al. COMPUTATIONAL TOPOLOGY FOR REGULAR CLOSED SETS (WITHIN THE I-TANGO PROJECT) , 2004 .
[10] Jorge Stolfi,et al. Approximating parametric curves with strip trees using affine arithmetic , 2002, Proceedings. XV Brazilian Symposium on Computer Graphics and Image Processing.
[11] Neil F. Stewart,et al. Equivalence of Topological Form for Curvilinear Geometric Objects , 2000, Int. J. Comput. Geom. Appl..
[12] Alexander Russell,et al. Computational topology: ambient isotopic approximation of 2-manifolds , 2003, Theor. Comput. Sci..
[13] John Lasseter,et al. Principles of traditional animation applied to 3D computer animation , 1987, SIGGRAPH.
[14] Leonidas J. Guibas,et al. Inverse Kinematics in Biology: The Protein Loop Closure Problem , 2005, Int. J. Robotics Res..
[15] C. Rourke,et al. Introduction to Piecewise-Linear Topology , 1972 .
[16] Neil F. Stewart,et al. Integrating Topology and Geometry for Macro-Molecular Simulations , 2005, Spatial Representation.
[17] Thomas J. Peters,et al. Floating Point Geometric Algorithms for Topologically Correct Scientific Visualization , 2006, Reliable Implementation of Real Number Algorithms.
[18] De Witt L. Sumners. Complexity measures for random knots , 1990, Comput. Chem..
[19] Thomas J. Peters,et al. Preserving computational topology by subdivision of quadratic and cubic Bézier curves , 2006, Computing.
[20] L. Piegl,et al. The NURBS Book , 1995, Monographs in Visual Communications.
[21] Alex Pentland,et al. Good vibrations: modal dynamics for graphics and animation , 1989, SIGGRAPH.
[22] Thomas J. Peters,et al. Computational Topology for Geometric Design and Molecular Design , 2005 .
[23] Witt Sumners De. Complexity measures for random knots , 1990 .
[24] Dinesh Manocha,et al. Interactive collision detection between deformable models using chromatic decomposition , 2005, SIGGRAPH 2005.
[25] Takis Sakkalis,et al. Ambient isotopic approximations for surface reconstruction and interval solids , 2003, SM '03.
[26] Herbert Edelsbrunner,et al. Computing the Writhing Number of a Polygonal Knot , 2002, SODA '02.
[27] Neil A. Dodgson,et al. Preventing Self-Intersection under Free-Form Deformation , 2001, IEEE Trans. Vis. Comput. Graph..
[28] Alexander Russell,et al. Topological Neighborhoods for Spline Curves: Practice & Theory , 2008, Reliable Implementation of Real Number Algorithms.
[29] Ralph Kopperman,et al. Spatial Representation: Discrete vs. Continuous Computational Models , 2005, Spatial Representation.
[30] Joseph O'Rourke,et al. Handbook of Discrete and Computational Geometry, Second Edition , 1997 .
[31] Ivan E. Sutherland,et al. Reentrant polygon clipping , 1974, Commun. ACM.
[32] Herbert Edelsbrunner,et al. Extreme Elevation on a 2-Manifold , 2006, Discret. Comput. Geom..
[33] Valerio Pascucci,et al. Morse-smale complexes for piecewise linear 3-manifolds , 2003, SCG '03.
[34] Takis Sakkalis,et al. Isotopic approximations and interval solids , 2004, Comput. Aided Des..
[35] Thomas J. Peters,et al. Computational topology of spline curves for geometric and molecular approximations , 2006 .
[36] M. Levas. OBBTree : A Hierarchical Structure for Rapid Interference Detection , .
[37] Gerald Farin,et al. Curves and surfaces for computer aided geometric design , 1990 .
[38] Dinesh Manocha,et al. I-COLLIDE: an interactive and exact collision detection system for large-scale environments , 1995, I3D '95.
[39] Herbert Edelsbrunner,et al. Hierarchical morse complexes for piecewise linear 2-manifolds , 2001, SCG '01.
[40] E. Atkins,et al. Elongational flow studies on DNA in aqueous solution and stress‐induced scission of the double helix , 1992, Biopolymers.
[41] B. Dundas,et al. DIFFERENTIAL TOPOLOGY , 2002 .
[42] Alexander Russell,et al. Computational topology for isotopic surface reconstruction , 2006, Theor. Comput. Sci..
[43] Ming C. Lin,et al. Collision detection and proximity queries , 2004, SIGGRAPH '04.
[44] Leonidas J. Guibas,et al. Collision detection for deforming necklaces , 2002, SCG '02.
[45] Tunc Geveci,et al. Advanced Calculus , 2014, Nature.
[46] Kenneth L. Clarkson,et al. Building triangulations using ε-nets , 2006, STOC '06.
[47] Kurt Mehlhorn,et al. Simultaneous inner and outer approximation of shapes , 2005, Algorithmica.
[48] Jason H. Cantarella,et al. On the minimum ropelength of knots and links , 2001, math/0103224.
[49] Nicholas M. Patrikalakis,et al. Analysis and applications of pipe surfaces , 1998, Comput. Aided Geom. Des..
[50] Herbert Edelsbrunner,et al. Hierarchical Morse—Smale Complexes for Piecewise Linear 2-Manifolds , 2003, Discret. Comput. Geom..
[51] Alexander Russell,et al. Computational topology for reconstruction of surfaces with boundary: integrating experiments and theory , 2005, International Conference on Shape Modeling and Applications 2005 (SMI' 05).
[52] Neil F. Stewart,et al. Selfintersection of composite curves and surfaces , 1998, Computer Aided Geometric Design.
[53] Eric J. Rawdon,et al. Visualizing the tightening of knots , 2005, VIS 05. IEEE Visualization, 2005..