Fuzzy reasoning about geographic regions

Fuzzy Modeling with Spatial Information for Geographic Problems

Volumn , Issue , 2005, Pages 1-14

  Guesgen, Hans Werner ^a  

^a UNIVERSITY OF AUCKLAND   (New Zealand)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 62749177320     PISSN: None     EISSN: None     Source Type: Book    
DOI: 10.1007/3-540-26886-3_1     Document Type: Chapter

References (23)

1. Allen, J (1983) Maintaining knowledge about temporal intervals. Communications of the ACM, 26:832-843.
2. Bloch, I (2000) Spatial representation of spatial relationship knowledge. In Proc. KR-00, pp. 247-258, Breckenridge, Colorado.
3. Cohn, A, Bennett, B, Gooday, J, and Gotts, N (1997) Representing and reasoning with qualitative spatial relations about regions. In Stock, O, editor, Spatial and Temporal Reasoning, pp. 97-134. Kluwer, Dordrecht, The Netherlands.
4. Cohn, A and Gotts, N (1996) The 'Egg-Yolk' representation of regions with indeterminate boundaries. In Burrough, P and Frank, A, editors, Geographical Objects with Undetermined Boundaries, GISDATA Series No. 2, pp. 171-187. Taylor and Francis, London, England.
5. Cui, Z, Cohn, A, and Randell, D (1992) Qualitative simulation based on a logical formalism of space and time. In Proc. AAAI-92, pp. 679-684, San Jose, California.
6. Freksa, C (1990) Qualitative spatial reasoning. In Proc. Workshop RAUM, pp. 21-36, Koblenz, Germany.
7. Freksa, C (1992) Temporal reasoning based on semi-intervals. Artificial Intelligence, 54:199-227.
8. Freuder, E and Wallace, R (1992) Partial constraint satisfaction. Artificial Intelligence, 58:21-70.
9. Guesgen, H (1989) Spatial reasoning based on Allen's temporal logic. Technical Report TR-89-049, ICSI, Berkeley, California.
10. Guesgen, H (2002) From the egg-yolk to the scrambled-egg theory. In Proc. FLAIRS-02, pp. 476-480, Pensacola, Florida.
11. Guesgen, H (2003) When regions start to move. In Proc. FLAIRS-03, pp. 465-469, St. Augustine, Florida.
12. Guesgen, H and Hertzberg, J (1993) A constraint-based approach to spatiotemporal reasoning. Applied Intelligence (Special Issue on Applications of Temporal Models), 3:71-90.
13. Guesgen, H and Hertzberg, J (1996) Spatial persistence. Applied Intelligence (Special Issue on Spatial and Temporal Reasoning), 6:11-28.
14. Guesgen, H, Hertzberg, J, and Philpott, A (1994) Towards implementing fuzzy Allen relations. In Proc. ECAI-94 Workshop on Spatial and Temporal Reasoning, pp. 49-55, Amsterdam, The Netherlands.
15. Guesgen, H and Philpott, A (1995) Heuristics for solving fuzzy constraint satisfaction problems. In Proc. ANNES-95, pp. 132-135, Dunedin, New Zealand.
16. Hernández, D (1991) Relative representation of spatial knowledge: The 2-D case. In Mark, D and Frank, A, editors, Cognitive and Linguistic Aspects of Geographic Space, pp. 373-385. Kluwer, Dordrecht, The Netherlands.
17. Kettani, D and Moulin, B (1999) A spatial model based on the notions of spatial conceptual map and of object's influence areas. In Freksa, C and Mark, D, editors, Spatial Information Theory: Cognitive and Computational Foundations of Geographic Information Science, Lecture Notes in Computer Science 1661, pp. 401-416. Springer, Berlin, Germany.
18. Lehmann, F and Cohn, A (1994) The EGG/YOLK reliability hierarchy: Semantic data integration using sorts with prototypes. In Proc. 3rd International Conference on Information and Knowledge Management (CIKM-94), pp. 272-279, Gaithersburg, Maryland.
19. Mukerjee, A and Joe, G (1990) A qualitative model for space. In Proc. AAAI-90, pp. 721-727, Boston, Massachusetts.
20. Musto, A, Stein, K, Eisenkolb, A, Röfer, T, Brauer, W, and Schill, K (2000) From motion observation to qualitative motion representation. In Freksa, C, Brauer, W, Habel, C, and Wender, K, editors, Spatial Cognition II: Integrating Abstract Theories, Empirical Studies, Formal Methods, and Practical Applications, Lecture Notes in Computer Science 1849, pp. 115-126. Springer, Berlin, Germany.
21. Randell, D, Cui, Z, and Cohn, A (1992) A spatial logic based on regions and connection. In Proc. KR-92, pp. 165-176, Cambridge, Massachusetts.
22. Renz, J (2001) A spatial odyssey of the interval algebra: 1. directed intervals. In Proc. IJCAI-01, pp. 51-56, Seattle, Washington.
23. Zadeh, L (1965) Fuzzy sets. Information and Control, 8:338-353.