Field based methods for the modeling of fuzzy spatial data

Fuzzy Modeling with Spatial Information for Geographic Problems

Volumn , Issue , 2005, Pages 41-69

  Verstraete, Jörg ^a   De Tré, Guy ^a   De Caluwe, Rita ^a   Hallez, Axel ^a  

^a GHENT UNIVERSITY   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33749580547     PISSN: None     EISSN: None     Source Type: Book    
DOI: 10.1007/3-540-26886-3_3     Document Type: Chapter

References (26)

1. Clementini E, Di Felice P (1994) An algebraic model for spatial objects with undetermined boundaries. GISDATA Specialist Meeting-revised version.
2. Cobb M, Foley H., Petry F and Shaw K (2000). Uncertainty in the Distributed and Interoperable Spatial Information Systems. In: Recent Issues on Fuzzy Databases (eds. G. Bordogna, G. Pasi); Physica-Verlag, Heidelberg, GR, pp 85-108.
3. Cohn AG, Gotts NM (1994); Spatial regions with undetermined boundaries. In: Proceedings of the Second ACM Workshop on Advances in Geographic Information Systems, pp 52-59.
4. de Cooman, G (1995) Towards a possiblistic logic. In: Fuzzy set theory and advanced mathematical applications (ed. Ruan D.) Kluwer Academic publishers, Boston, pp 89-133.
5. de Cooman, G (1999) From possibilistic information to Kleene's strong multi-valued logics. In: Fuzzy sets, logics and reasoning about knowledge (ed. Dubois D.) Kluwer Academic publishers, Boston, pp 315-323.
6. De Tré G, De Caluwe R, Hallez A, Verstraete J (2002) Fuzzy and Uncertain SpatioTemporal Database Models: A Constraint-Based Approach. In: Proceedings of the 9th International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems, IPMU 2002, July 1-5, Annecy, France, pp. 1713-1720.
7. De Tré G (2002) Extended Possibilistic Truth Values. In: International Journal of Intelligent Systems, volume 17, no. 4, April 2002, Wiley Publishers, pp. 427-446.
8. De Tré G, Hallez A, Verstraete J, Verkeyn A (2002b), Beyond Conjucative Aggregation of Possibilistic Truth Values in Database Systems. In: The Seventh Meeting of the EURO Working Group on Fuzzy Sets-Eurofuse, pp 137-142.
9. Dubois D, Prade H (1997) The three semantics of fuzzy sets. In: Fuzzy Sets and Systems, volume 90, Elsevier Science, pp 141-150.
10. Dubois D, Prade H (2000) Fundamentals of Fuzzy Sets. Kluwer Academic Publishers.
11. Dubois D, Prade H (2001); Possibility theory, probability theory and multiple-valued logics: A clarification. In: Annals of Mathematics and Artificial Intelligence, volume 32, pp 35-66.
12. Gotts NM, Cohn AG (1995) A mereological approach to representing spatial vagueness, Working Papers, Ninth International Workshop on Qualitative Reasoning; pp 246-255.
13. Hallez A, Verstraete J, De Tré G, De Caluwe R (2002) Contourline Based Modelling of Vague Regions. In: Proceedings of the 9th International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems IPMU 2002, July 1-5, Annecy, France.
14. Klir GJ, Yuan B (1995) Fuzzy sets and fuzzy logic: Theory and applications. New Jersey, Prentice Hall.
15. Mendel JM (2001) Uncertain Rule-Based Fuzzy Logic Systems, Introduction and New Directions. Prenctice Hall PTR.
16. Morris A (2001) Why Spatial Databases Need Fuzziness, In: Proceedings of Nafips 2001, pp 2446-2451.
17. Prade H (1982) Possibility sets, fuzzy sets and their relation to Lukasiewicz logic. In: Proceedings of the 12th International Symposium on Multiple-Valued Logic, pp 223-227.
18. Rigaux P, Scholl M, Voisard A (2002) Spatial Databases with Applications to GIS. Morgan-Kaufman Publishers.
19. Schneider M (1999) Uncertainty management for spatial data in databases: fuzzy spatial data types. In: 6th International Symposium on Advances in Spatial Databases (SSD), LNCS 1651, Springer Verlag; pp 330-351.
20. Shekhar S, Chawla S (2003) Spatial Databases: A tour. Pearson Education Inc.
21. Shewchuk JR (1996) Triangle: Engineering a 2D Quality Mesh Generator and Delaunay Triangulator. In: First Workshop on Applied Computational Geometry (Philadelphia, Pennsylvania), Association for Computing Machinery, pp 124-133.
22. Shewchuk JR (2002) Constrained Delaunay Tetrahedralizations and Provably Good Boundary Recovery; Submitted to the Eleventh International Meshing Roundtable.
23. Kerre E, Van Schooten A (1988) A Deeper Look on Fuzzy Numbers from a Theoretical as well as from a Practical Point of View. In: Fuzzy Logic in Knowledge-Based Systems, Decision and Control (eds. Gupta M. & Yamakawa T.), Elsevier Science Publishers B.V., North-Holland, pp 173-196.
24. Vertraete J, Van Der Cruyssen B, De Caluwe R (2000) Assigning Membership Degrees to Points of Fuzzy Boundaries. In: Proceedings of the 19th International Conference of the North American Fuzzy Information Processing Society-Nafips, pp 444-447.
25. Verstraete J, De Tré G, Hallez A (2002), Adapting TIN-layers to Represent Fuzzy Geographic Information. In: The Seventh Meeting of the EURO Working Group on Fuzzy Sets-Eurofuse, pp 57-62.
26. Zimmerman H-J (1999), Practical Applications of Fuzzy Technologies, Kluwer Academic Publishers.