Constructive and Algebraic Methods of the Theory of Rough Sets

[1]  Yiyu Yao,et al.  A Comparative Study of Fuzzy Sets and Rough Sets , 1998 .

[2]  P. Pagliani Rough Set Theory and Logic-Algebraic Structures , 1998 .

[3]  I. Düntsch Rough Sets and Algebras of Relations , 1998 .

[4]  A. Wasilewska Topological Rough Algebras , 1997 .

[5]  Gianpiero Cattaneo,et al.  Generalized Rough Sets (Preclusivity Fuzzy-Intuitionistic (BZ) Lattices) , 1997, Stud Logica.

[6]  J. Kacprzyk,et al.  Incomplete Information: Rough Set Analysis , 1997 .

[7]  Yiyu Yao,et al.  Two views of the theory of rough sets in finite universes , 1996, Int. J. Approx. Reason..

[8]  Tsau Young Lin,et al.  Rough Sets and Data Mining: Analysis of Imprecise Data , 1996 .

[9]  Dimitar P. Filev,et al.  Fuzzy SETS AND FUZZY LOGIC , 1996 .

[10]  Yiyu Yao,et al.  Generalization of Rough Sets using Modal Logics , 1996, Intell. Autom. Soft Comput..

[11]  Yiyu Yao,et al.  ON MODELING UNCERTAINTY WITH INTERVAL STRUCTURES , 1995, Comput. Intell..

[12]  George J. Klir,et al.  Fuzzy sets and fuzzy logic - theory and applications , 1995 .

[13]  C. J. V. Rijsbergen,et al.  Rough Sets, Fuzzy Sets and Knowledge Discovery , 1994, Workshops in Computing.

[14]  J. Kortelainen On relationship between modified sets, topological spaces and rough sets , 1994 .

[15]  Ewa Orlowska,et al.  Rough Set Semantics for Non-classical Logics , 1993, RSKD.

[16]  Piero Pagliani A Pure Logic-Algebraic Analysis of Rough Top and Rough Bottom Equalities , 1993, RSKD.

[17]  Tsau Young Lin,et al.  Rough Approximate Operators: Axiomatic Rough Set Theory , 1993, RSKD.

[18]  Siegfried Gottwald,et al.  Fuzzy Sets and Fuzzy Logic , 1993 .

[19]  S. D. Comer,et al.  On connections between information systems, rough sets and algebraic logic , 1993 .

[20]  Paul P. Wang,et al.  Advances in fuzzy theory and technology , 1993 .

[21]  Yiyu Yao,et al.  A Decision Theoretic Framework for Approximating Concepts , 1992, Int. J. Man Mach. Stud..

[22]  A. Nakamura,et al.  On a KTB-modal fuzzy logic , 1992 .

[23]  A. Nakamura,et al.  A logic for fuzzy data analysis , 1991 .

[24]  Stephen D. Comer,et al.  An algebraic approach to the approximation of information , 1991, Fundam. Informaticae.

[25]  I. Graham Non-standard logics for automated reasoning , 1990 .

[26]  Ewa Orlowska,et al.  Kripke semantics for knowledge representation logics , 1990, Stud Logica.

[27]  U. Wybraniec-Skardowska On a generalization of approximation space , 1989 .

[28]  A. Wiweger On topological rough sets , 1989 .

[29]  S. K. Michael Wong,et al.  Rough Sets: Probabilistic versus Deterministic Approach , 1988, Int. J. Man Mach. Stud..

[30]  J. A. Pomykala,et al.  On definability in the nondeterministic information system , 1988 .

[31]  J. A. Pomykala,et al.  The stone algebra of rough sets , 1988 .

[32]  T. Iwiński Algebraic approach to rough sets , 1987 .

[33]  Ewa Orlowska,et al.  A logic of indiscernibility relations , 1984, Symposium on Computation Theory.

[34]  Zdzislaw Pawlak,et al.  Rough classification , 1984, Int. J. Hum. Comput. Stud..

[35]  W. Zakowski APPROXIMATIONS IN THE SPACE (U,π) , 1983 .

[36]  Desmond Fearnley-Sander,et al.  Universal Algebra , 1982 .

[37]  Zdzislaw Pawlak,et al.  Information systems theoretical foundations , 1981, Inf. Syst..

[38]  George Gratzer,et al.  Universal Algebra , 1979 .

[39]  Krister Segerberg,et al.  An Introduction to Modal Logic , 1977 .

[40]  Julius T. Tou,et al.  Information Systems , 1973, GI Jahrestagung.

[41]  Max J. Cresswell,et al.  A New Introduction to Modal Logic , 1998 .

[42]  E. J. Lemmon,et al.  Algebraic semantics for modal logics II , 1966, Journal of Symbolic Logic.

[43]  E. Lemmon Algebraic semantics for modal logics I , 1966, Journal of Symbolic Logic.

[44]  R. Sikorski,et al.  The mathematics of metamathematics , 1963 .

[45]  E. J. Lemmon Errata: An extension algebra and the modal system T , 1960, Notre Dame J. Formal Log..

[46]  A. Tarski,et al.  The Algebra of Topology , 1944 .

[47]  J. C. C. McKinsey,et al.  A Solution of the Decision Problem for the Lewis systems S2 and S4, with an Application to Topology , 1941, J. Symb. Log..