Describing acceptable objects by means of Sugeno integrals

Proceedings of the 2010 International Conference of Soft Computing and Pattern Recognition, SoCPaR 2010

Volumn , Issue , 2010, Pages 6-11

  Prade, Henri ^a   Rico, Agnès ^b  

^a UNIVERSITÉ PAUL SABATIER   (France)

^b UNIVERSITÉ LYON 1   (France)

Author keywords

Formal concept analysis; Pattern structures; Possibilistic logic; Sugeno integral

Indexed keywords

COMPACT REPRESENTATION; FORMAL CONCEPT ANALYSIS; MULTIPLE-CRITERIA DECISIONS; PATTERN STRUCTURE; POSSIBILISTIC LOGIC; SUGENO INTEGRALS;

INFORMATION ANALYSIS; PATTERN RECOGNITION; SOFT COMPUTING;

TEXTILE PRINTING;

EID: 79951485246     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/SOCPAR.2010.5685870     Document Type: Conference Paper

References (17)

1. Z. Assaghir, M. Kaytoue, H. Prade. A possibility theory-oriented discussion of conceptual pattern structures. Proc. 4th Inter. Conf. on Scalable Uncertainty Management (SUM'10), (A. Deshpande, A. Hunter, eds.), Toulouse, Sept. 27-29, Springer, LNAI 6379, 70-83, 2010.
2. D. Dubois, F. Dupin de Saint Cyr, H. Prade. A possibilty-theoretic view of formal concept analysis. Fundamenta Infor-maticae, (1-4):195-213, 2007. (Pubitemid 46381792)
3. D. Dubois, J.-L. Marichal, H. Prade, M. Roubens, R. Sabbadin. The use of the discrete Sugeno integral in decision-making: A survey. Inter. J. of Uncertainty, Fuzziness and Knowledge-based Systems, 9, 539-561, 2001. (Pubitemid 33681875)
4. D. Dubois, H. Prade. Evidence measures based on fuzzy information, Automatica, 21, 547-562, 1985. (Pubitemid 15587153)
5. D. Dubois, H. Prade. A set-theoretic view of belief functions. Logical operations and approximations by fuzzy sets. Int. J. General Systems, 12, 193-226, 1986.
6. D. Dubois, H. Prade. Possibilistic logic: a retrospective and prospective view. Fuzzy Sets and Systems, 144, 3-23, 2004.
7. D. Dubois, H. Prade, P. Smets. Not impossible vs.guaranted possible in fusion and revision. Proc. 6th. Europ. Conf. on Symbolic and Quantitative Approach to Reasoning, Toulouse, Sept. 19-21, Springer, LNAI 2143, 522-531, 2001.
8. S. Ferré, O. Ridoux. Introduction to logical information systems. Inf. Process. Management, 40(3):383-419, 2004.
9. B. Ganter, S. O. Kuznetsov. Pattern structures and their pro jections. Proc. of the 9th International Conference on Conceptual Structures (ICCS'01), 129-142. Springer, 2001. (Pubitemid 33314664)
10. B. Ganter, R. Wille. Formal Concept Analysis. Springer, 1999
11. M. Grabisch, C. Labreuche: Bi-capacities - Part I: definition, Möbius transform and interaction. CoRR abs/0711.2114, 2007.
12. M. Grabisch, C. Labreuche, A decade of application of the Choquet and Sugeno integrals in multi-criteria decision aid. 4OR, 6: 1-44, 2008.
13. S. O. Kuznetsov. Learning of simple conceptual graphs from positive and negative examples. In J. M. Zytkow and J. Rauch, editors, Proc. 3rd Europ. Conf. on Principles and Practice of Knowledge Discovery in Databases, PKDD 99, Prague, Sept. 15-18, LNCS 1704, 384-391, Springer, 1999.
14. H. Prade, A. Rico, M. Serrurier. Elicitation of Sugeno integrals: A version space learning perspective, Proc. 18th Inter. Symp. on Methodologies of Intelligent Systems (ISMIS 2009), Prague, Sept. 14-17, 2009, (J. Rauch, Z. W. Ras, P. Berka, T. Elomaa, eds.), Springer, LNAI 5722, 392-401, 2009.
15. J.-L. Marichal. Aggregation Operations for Multicriteria Decision Aid. Ph.D. Thesis, University of Liège, Belgium, 1998.
16. M. Sugeno. Theory of fuzzy integrals and its applications, Ph.D. Thesis, Tokyo Institute of Technology, Tokyo, 1974.
17. M. Sugeno. Fuzzy measures and fuzzy integrals: a survey. In: Fuzzy Automata and Decision Processes, (M.M. Gupta, G.N. Saridis, and B.R. Gaines, eds.), North-Holland, 89-102, 1977.