By Jerzy W. Grzymała-Busse (auth.), JingTao Yao, Sheela Ramanna, Guoyin Wang, Zbigniew Suraj (eds.)
This ebook constitutes the refereed court cases of the sixth overseas convention on tough units and data expertise, RSKT 2011, held in Banff, Canada, in September 2011.
The 89 revised complete papers awarded including three keynote lectures and 1 invited educational consultation have been rigorously reviewed and chosen from 229 submissions. The papers are equipped in topical sections on characteristic relief and have choice, generalized tough set types, desktop studying with tough and hybrid innovations, wisdom expertise and clever platforms and applications.
Read Online or Download Rough Sets and Knowledge Technology: 6th International Conference, RSKT 2011, Banff, Canada, October 9-12, 2011. Proceedings PDF
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Extra info for Rough Sets and Knowledge Technology: 6th International Conference, RSKT 2011, Banff, Canada, October 9-12, 2011. Proceedings
General Topology, Part 1, pp. i-vii, 437. Hermann & Addison-Wesley, Paris & Reading (1966) 14. : Set Theory, p. 352. AMS Chelsea Publishing, Providence (1914) 15. : General Topology, Revised & completed edition. Heldermann Verlag, Berlin (1989) 16. : Topology. Dover, NY (1988) 17. D. F. Peters. PhD thesis, Department of Electrical & Computer Engineering (2010) 18. : How near are Zdzislaw Pawlak’s paintings? Merotopic distance between regions of interest. , Suraj, S. ) Intelligent Systems Reference Library Volume Dedicated to Prof.
A new method for measuring uncertainty and fuzziness in rough set theory. Int. J. General Syst. 31, 331–342 (2002) 7. : The information entropy, rough entropy and knowledge granulation in rough set theory. Int. J. -Based Syst. 12, 37–46 (2004) Uncertainty and Feature Selection in Rough Set Theory 15 8. : The information entropy, rough entropy and knowledge granulation in incomplete information system. Int. J. General Syst. 35, 641–654 (2006) 9. : Information granules and entropy theory in information systems.
J. Henry & S. Ramanna for their insights concerning topics in this paper. This research has been supported by the Natural Sciences and Engineering Research Council of Canada (NSERC) grant 185986, Manitoba NCE MCEF grant, Canadian Arthritis Network grant SRI-BIO-05. T. Yao et al. (Eds): RSKT 2011, LNCS 6954, pp. 17–24, 2011. F. Peters ε ∈ (0, ∞], the pair A, B are suﬃciently near, provided ν(A, B) < ε. In this work, a determination of nearness and suﬃcient nearness results from considering the distance between descriptions of sets of objects to determine the perceived similarity or dissimilarity of the sets.
Rough Sets and Knowledge Technology: 6th International Conference, RSKT 2011, Banff, Canada, October 9-12, 2011. Proceedings by Jerzy W. Grzymała-Busse (auth.), JingTao Yao, Sheela Ramanna, Guoyin Wang, Zbigniew Suraj (eds.)