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Efficient computation and data structures for graphics.
Publisher:
  • Princeton University
  • Computer Science Dept. Engineering Quadrangle Princeton, NJ
  • United States
Order Number:AAI7823520
Pages:
171
Bibliometrics
Abstract

No abstract available.

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  3. Samet H Multidimensional data structures for spatial applications Algorithms and theory of computation handbook, (6-6)
  4. Borrmann A and Rank E (2009). Topological analysis of 3D building models using a spatial query language, Advanced Engineering Informatics, 23:4, (370-385), Online publication date: 1-Oct-2009.
  5. Johnson D and Cohen E Computing surface offsets and bisectors using a sampled constraint solver Proceedings of Graphics Interface 2009, (31-37)
  6. Borrmann A and Rank E (2009). Specification and implementation of directional operators in a 3D spatial query language for building information models, Advanced Engineering Informatics, 23:1, (32-44), Online publication date: 1-Jan-2009.
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  11. Umezu N, Shinagawa Y and Kunii T Multiresolution Volume Data Structure for Shape Modeling Proceedings of the 1998 Conference on MultiMedia Modeling
  12. Ang C, Samet H and Shaffer C (2019). A New Region Expansion for Quadtrees, IEEE Transactions on Pattern Analysis and Machine Intelligence, 12:7, (682-686), Online publication date: 1-Jul-1990.
  13. Fuhrmann D (2019). Quadtree Traversal Algorithms for Pointer-Based and Depth-First Representations, IEEE Transactions on Pattern Analysis and Machine Intelligence, 10:6, (955-960), Online publication date: 1-Nov-1988.
  14. Samet H and Webber R (2018). Hierarchical Data Structures and Algorithms for Computer Graphics, IEEE Computer Graphics and Applications, 8:4, (59-65, 67-75), Online publication date: 1-Jul-1988.
  15. Samet H and Tamminen M (2019). Efficient Component Labeling of Images of Arbitrary Dimension Represented by Linear Bintrees, IEEE Transactions on Pattern Analysis and Machine Intelligence, 10:4, (579-586), Online publication date: 1-Jul-1988.
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Contributors
  • Princeton University

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