Fuzzy extension of rough sets theory

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 1424, Issue , 1998, Pages 275-282

  Cattaneo, Gianpiero ^a  

^a Ueniversità di milano   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84947811164     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-69115-4_38     Document Type: Conference Paper

References (13)

1. [I] J. BEZDEK and J. HARRIS, Fuzzy partitions and relations: an axiomatic basis for clustering, Fuzzy Sets and Systems, 1 (1978), pp. 112-127.
2. [2] G. CATTANEO. Abstract approximation spaces for rough theories, in Rough Sets in Data Mining and Knowledge Discovery, L. Polkowski and A. Skowron, eds., Soft Computing Series, Physica Verlag, Springer, Berlin, 1998, ch. 4, pp. 1-40. in print.
3. [3] G. CATTANEOM, L. D. CHIARA and R. GIUNTINI Some algebraic structures for many-valued logics. accepted in Tatra Mountains Mathematical Publication, 1998.
4. [4] G. CATTANEO, R. GIUNTINI, and R. PILLA, BZMVd M and Stonian MV algebras (applications to fuz z y sets and rough approximations). in print in Fuzzy Sets Syst., 1998.
5. [5] G. CATTANEO and G. MARINO, Brouwer-Zadeh posets and fuzzy set theory, in Proceedings of the 1st Napoli Meeting on Fuzzy Systems, A. D. Nola and A. Ventre, eds., Napoli, June 1984, pp. 34-58.
6. [6] G. CATTANEO and G. NISTICÒ. Brouwer-Zadeh posets and three valued Lukasiewicz posets, Fuzzy Sets Syst., 33 (1989), pp. 165-190.
7. [7] C. C. CHANGA, lgebraic analysis of ma n y valued logics, Trans. Amer. Math. Soc., 88 (1958), pp. 467-490.
8. [8] C. C. CHANGA, A new proof of the completeness of the Lukasiewicz axioms, Trans. Amer. Math. Soc., 95 (1959), pp. 74-80.
9. [9] Z. PAWLAKI, n formation systems - theoretical foundations, Information Systems, 6 (1981), pp. 205-218.
10. [10] Z. PAWLAKI, Rough sets, Internat. J. Inform. Comput. Sci., 11 (1982), pp. 341-356.
11. [11] Z. PAWLAKI, Rough sets: A new approach to vagueness, in Fuzzy Logic for the Management of Uncertainty, L. A. Zadeh and J. Kacprzyc, eds., J. Wiley and Sons, New York, 1992, pp. 105-118.
12. [12] N. RESCHERM, any-valued Logic, Mc Graw-Hill, New York, 1969.
13. [13] D. VAKARELOVA, modal logic for similarity relations i n Pawlak knowledge representation systems, Fundamenta Informaticae, XV (1991), pp. 61-79.