"Inference of a 3-D Object From a Partial 2-D Projection"

Proceedings of the ACM/SIGAPP Symposium on Applied Computing,
Kansas City, MO, March 1-3, pp. 417-425, 1992.

by Hsu, P.P., and E. Triantaphyllou

Abstract:
The problem we examine here is how to infer the entire topology of an unknown 3-D object from a random partial 2 -D projection. In our research we combine the model graph [Wong and Fu, 1985] with the AHR graph to create what we call, the Adjacency Graph (or AG graph). The AG graph exhibits many interesting properties. These properties relate the way the nodes and branches are connected in complete and incomplete AG graphs. A complete AG graph describes the entire topology of a 3-D object while an incomplete AG graph describes a partial topology of that object. Therefore, the problem we solve here is how to infer a complete AG graph from an incomplete AG graph. The proposed approached is demonstrated by an example taken from the literature. Furthermore, this approach is very efficient on both time and space requirements.

Key Words:
No keywords were requested.


Download this paper as a PDF file. (size = 1,210 KB)




Visit Dr. Triantaphyllou's Homepage.