Controlled perturbation for arrangements of polyhedral surfaces with application to swept volumes
暂无分享,去创建一个
[1] Victor Y. Pan,et al. Computing exact geometric predicates using modular arithmetic with single precision , 1997, SCG '97.
[2] Christoph M. Hoffmann,et al. Geometric and Solid Modeling , 1989 .
[3] Micha Sharir,et al. Davenport-Schinzel sequences and their geometric applications , 1995, Handbook of Computational Geometry.
[4] Leonidas J. Guibas,et al. Implementing Geometric Algorithms Robustly , 1996, WACG.
[5] Dan Halperin,et al. A perturbation scheme for spherical arrangements with application to molecular modeling , 1997, SCG '97.
[6] Leonidas J. Guibas,et al. Snap rounding line segments efficiently in two and three dimensions , 1997, SCG '97.
[7] Ming C. Leu,et al. Geometric Representation of Swept Volumes with Application to Polyhedral Objects , 1990, Int. J. Robotics Res..
[8] Christoph M. Hoffmann,et al. Geometric and Solid Modeling: An Introduction , 1989 .
[9] Jonathan Richard Shewchuk,et al. Adaptive Precision Floating-Point Arithmetic and Fast Robust Geometric Predicates , 1997, Discret. Comput. Geom..
[10] Kurt Mehlhorn,et al. On degeneracy in geometric computations , 1994, SODA '94.
[11] John D. Hobby,et al. Practical segment intersection with finite precision output , 1999, Comput. Geom..
[12] Zeng-Jia Hu,et al. Swept volumes generated by the natural quadric surfaces , 1996, Comput. Graph..
[13] Christopher J. Van Wyk,et al. Static analysis yields efficient exact integer arithmetic for computational geometry , 1996, TOGS.
[14] Lutz Kettner,et al. Designing a data structure for polyhedral surfaces , 1998, SCG '98.
[15] Raimund Seidel,et al. Efficient Perturbations for Handling Geometric Degeneracies , 1997, Algorithmica.
[16] William E. Lorensen,et al. Implicit modeling of swept surfaces and volumes , 1994, Proceedings Visualization '94.
[17] Franco P. Preparata. Robustness in Geometric Algorithms , 1996, WACG.
[18] K. Kedem,et al. Generalized planar sweeping of polygons , 1992 .
[19] Gert Vegter,et al. In handbook of discrete and computational geometry , 1997 .
[20] Steven Fortune. Vertex-Rounding a Three-Dimensional Polyhedral Subdivision , 1999, Discret. Comput. Geom..
[21] Peter K. Allen,et al. Swept volumes and their use in viewpoint computation in robot work-cells , 1995, Proceedings. IEEE International Symposium on Assembly and Task Planning.
[22] Mariette Yvinec,et al. Evaluation of a new method to compute signs of determinants , 1995, SCG '95.
[23] F. Frances Yao,et al. Finite-resolution computational geometry , 1986, 27th Annual Symposium on Foundations of Computer Science (sfcs 1986).
[24] Kokichi Sugihara,et al. On Finite-Precision Representations of Geometric Objects , 1989, J. Comput. Syst. Sci..
[25] M. Leu,et al. Analysis of Swept Volume via Lie Groups and Differential Equations , 1992 .
[26] Roberto Tamassia,et al. A unified approach to dynamic point location, ray shooting, and shortest paths in planar maps , 1996, SODA '93.
[27] Victor J. Milenkovic,et al. Verifiable Implementations of Geometric Algorithms Using Finite Precision Arithmetic , 1989, Artif. Intell..
[28] Steven Fortune,et al. Robustness Issues in Geometric Algorithms , 1996, WACG.
[29] Dan Halperin,et al. A perturbation scheme for spherical arrangements with application to molecular modeling , 1997, SCG '97.
[30] Patrick G. Xavier,et al. Fast swept-volume distance for robust collision detection , 1997, Proceedings of International Conference on Robotics and Automation.
[31] M. Iri,et al. Two Design Principles of Geometric Algorithms in Finite-Precision Arithmetic , 1989 .
[32] Mariette Yvinec,et al. Efficient Exact Evaluation of Signs of Determinants , 1997, Symposium on Computational Geometry.
[33] Leonidas J. Guibas,et al. Vertical decompositions for triangles in 3-space , 1994, SCG '94.
[34] Chee-Keng Yap,et al. Towards Exact Geometric Computation , 1997, Comput. Geom..
[35] Chee-Keng Yap. Symbolic Treatment of Geometric Degeneration , 1990, J. Symb. Comput..
[36] Herbert Edelsbrunner,et al. Simulation of simplicity: a technique to cope with degenerate cases in geometric algorithms , 1988, SCG '88.
[37] Kenneth L. Clarkson,et al. Safe and effective determinant evaluation , 1992, Proceedings., 33rd Annual Symposium on Foundations of Computer Science.
[38] Stefan Schirra,et al. Precision and Robustness in Geometric Computations , 1996, Algorithmic Foundations of Geographic Information Systems.