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Enriching the spatial reasoning system RCC8
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SIGSPATIAL Special archive
Volume 1 ,  Issue 1  (March 2009) table of contents
Pages 14-20  
Year of Publication: 2009
Authors
Ahed Alboody  Université Paul Sabatier, Toulouse, France
Jordi Inglada  Centre National d'Etudes Spatiales, Toulouse, France
Florence Sedes  Université Paul Sabatier, Toulouse, France
Publisher
ACM  New York, NY, USA
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ABSTRACT

One of the necessary basic concepts for the spatial data analysis in GIS is to determine the spatial relations between arbitrary geographical objects. In a two-dimensional space (IR2), most existing topological models can distinguish the eight topological relations between two spatial regions A and B. These eight relations are written in the traditional form of the spatial reasoning system RCC8: DC, EC, EQ, PO, TPP, TPPi, NTPP and NTPPi. Because of the complexity of topological relations between geographic regions, it is difficult for these models to describe in detail the topological relations by defining the separation number of lines and points that characterize these relations, and which is very important to enrich the spatial relations of system RCC8. To overcome the insufficiency in existing models, the extension of the Intersection and Difference (ID) model has the ability to describe in detail the topological relations of system RCC8.

In our study, we focus our work on the four relations EC, PO, TPP and TPPi which can be described by the boundary-boundary intersection operator ∂A∩∂B. The main contributions are these four detailed relations which are written and described in the general form ECmL, nP, kR, POmL, nP, jRI, kR, TPPmLT, nPT, kR and TPPimLT, nPT, kR. Then, we develop definitions for the generalization of these detailed relations. Finally, examples are provided to illustrate the generalization of these new detailed spatial relations.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Egenhofer, M. J. and Franzosa, R. 1991. Point-Set Topological Spatial Relations. International Journal of Geographical Information Systems, Vol. 5(2), pp. 161--174, 1991.
 
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9
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Collaborative Colleagues:
Ahed Alboody: colleagues
Jordi Inglada: colleagues
Florence Sedes: colleagues