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Seminar: Qualitative spatio-temporal reasoning - Topics
1. Temporal calculi (reasoning about time), point algebra, Allen's Interval Algebra
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J. F. Allen. 1983.
Maintaining knowledge about temporal intervals
Communications of the ACM 26(11):832-843. -
P. van Beek and R. Cohen. 1990.
Exact and approximate reasoning about temporal relations
Computational Intelligence, 6:132-144.
Betreuung: Dr. Matthias Westphal
Bearbeitung: Wei Mou
Kommentar: Alex Oprea
2. Efficiency and Tools
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B. Nebel. 1997.
Solving hard qualitative temporal reasoning problems: Evaluating the efficiency of using the ORD-Horn class
Constraints 1(3): 175-190. -
J. O. Wallgrün, L. Frommberger, D. Wolter, F. Dylla and C. Freksa. 2006.
Qualitative Spatial Representation and Reasoning in the SparQ-Toolbox
Spatial Cognition, Lecture Notes in Computer Science, Vol. 4387, pp. 39-58, Springer. -
Z. Gantner, M. Westphal and S. Wölfl. 2008.
GQR - A Fast Reasoner for Binary Qualitative Constraint Calculi
Workshop Notes of the AAAI-08 Workshop on Spatial and Temporal Reasoning, Chicago, USA, AAAI.
Betreuung: Dr. Matthias Westphal
Bearbeitung: Zinan Lin
Kommentar: Florian Pommerening
3. The region connection calculus
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A. G. Cohn, B. Bennett, J. Gooday and M. M. Gotts. 1997.
Qualitative Spatial Representation and Reasoning with the Region Connection Calculus
GeoInformatica, 1, 275-316. -
J. Renz, B. Nebel. 1997.
On the Complexity of Qualitative Spatial Reasoning: A Maximal Tractable Fragment of the Region Connection Calculus
Proc. IJCAI.
Betreuung: Dr. Stefan Wölfl
Bearbeitung: Tilman Thiry
Kommentar: Zinan Lin
4. Orientation calculi, Star calculus, cardinal direction calculus
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J. Renz, D. Mitra. 2004.
Qualitative Direction Calculi with Arbitrary Granularity
8th Pacific Rim International Conference on Artificial Intelligence (PRICAI'04), Auckland, New Zealand, p. 65-74. -
G. Ligozat. 1998.
Reasoning about cardinal directions
J. of Vis. Lang. & Comp., 1(9):23-44.
Betreuung: Prof. Dr. Till Mossakowski
Bearbeitung: Kiran Telukunta
Kommentar: Tom Mayer
5. Weak composition, algebraic closure and the INDU calculus
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J. Renz and G. Ligozat. 2005.
Weak Composition for Qualitative Spatial and Temporal Reasoning
Proc. CP, Lecture Notes in Computer Science, Vol. 3709, pp. 534-548, Springer. -
Philippe Balbiani, Jean-François Condotta, Gérard Ligozat. 2006.
On the consistency problem for the INDU calculus
Journal of Applied Logic Volume 4, Issue 2, pp. 119-140. -
Philippe Balbiani, Jean-François Condotta, Gérard Ligozat. 2003.
On the consistency problem for the INDU calculus
Proceedings of the 10th International Symposium on Temporal Representation and Reasoning and Fourth International Conference on Temporal Logic (TIME-ICTL’03).
Betreuung: Prof. Dr. Till Mossakowski
Bearbeitung: Florian Pommerening
Kommentar: Kiran Telukunta
6. Relative orientation calculi, LR calculus, DRA calculus
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G. Ligozat. 1993.
Qualitative Triangulation for Spatial Reasoning
Proc. European Conference on Spatial Information Theory (COSIT'93), Marciana Marina, Elba Island, Italy. -
A. Scivos and B. Nebel. 2004.
The Finest of its Class: The Natural, Point-Based Ternary Calculus LR for Qualitative Spatial Reasoning
Spatial Cognition 2004, pp. 283-303. -
R. Moratz, J. Renz and D. Wolter. 2000.
Qualitative Spatial Reasoning about Line Segments
Proc. 14th European Conference on Artificial Intelligence (ECAI'00), IOS Press, Amsterdam.
Betreuung: Prof. Dr. Till Mossakowski
Bearbeitung: Tom Mayer
Kommentar: Wei Mou
7. Spatio-temporal calculi (reasoning about moving objects)
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A. Gerevini and B. Nebel. 2002.
Qualitative Spatio-Temporal Reasoning with RCC-8 and Allen's Interval Calculus: Computational Complexity
Proc. 15th European Conference on Artificial Intelligence (ECAI'02), pp. 312-316, IOS Press, Amsterdam. -
N. Van de Weghe, B. Kuijpers, P. Bogaert and P. De Maeye. 2005.
A Qualitative Trajectory Calculus and the Composition of Its Relations
Lecture Notes in Computer Science 3799, pp. 60-76, Springer Verlag.
Betreuung: Dr. Stefan Wölfl
Bearbeitung: Alex Oprea
Kommentar: Tilman Thiry
8. Point-Set Topological Spatial Relations
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M. J. Egenhofer and R. D. Franzosa. 1991.
Point-Set Topological Spatial Relations
International Journal for Geographical Information Systems, 5(2):161-174.
Betreuung: Prof. Dr. Till Mossakowski
Bearbeitung: noch offen
Kommentar: noch offen
9. The OPRA calculus and a sailing application
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Reinhard Moratz. 2006.
Representing relative direction as binary relation of oriented points.
Proceedings of the 17th European Conference on Artificial Intelligence (ECAI 2006).
Betreuung: Prof. Dr. Till Mossakowski
Bearbeitung: Andreas Hertle
Kommentar: noch offen