The surface-to-surface intersection (SSI) problem is a basic workflow in computer-aided geometric design: Given two intersecting surfaces in R3, compute all parts of the intersection curve. If two surfaces intersect, the result will be a set of isolated points, a set of curves, a set of overlapping surfaces, or any combination of these cases.[1] Because exact solutions can be found only for some special surface classes, approximation methods must be used for the general case.[2]
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Equation of Tangent Plane to a Surface at a Point Example #1
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Computing and Fabricating Multiplanar Models
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Ex 2: Vector Valued Function - Curve of Intersection
Transcription
References
- ^ Barnhill, R.; Farin, G.; Jordan, M.; Piper, B. (1987). "Surface/Surface Intersection". Computer Aided Geometric Design. 4 (3): 16. doi:10.1016/0167-8396(87)90020-3.
- ^ M. Hohmeyer. Robust and Efficient Surface Intersection for Solid Modeling. Report No. UCB/CSD 92/681 May 1992, Computer Science Division (EECS), University of California, Berkeley, California
External links
- Surface-to-surface intersections (N.M. Patrikalakis)
Further reading
- Ernst Huber, Intersecting General Parametric Surfaces Using Bounding Volumes, Tenth Canadian Conference on Computational Geometry - CCCG'98,1998.
- Ernst Huber, Surface-to-surface intersection based on triangular parameter domain subdivision, Proceedings of the 11th Canadian Conference on Computational Geometry, UBC, Vancouver, British Columbia, Canada, August 15–18, 1999
- Handbook of Computer Aided Geometric Design, By Gerald E. Farin, Josef Hoschek, Myung-Soo Kim, Published by Elsevier, 2002, ISBN 0-444-51104-0, ISBN 978-0-444-51104-1
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This page was last edited on 10 December 2023, at 06:16