A comparative study of fuzzy rough sets

By A. Radzikowska, Etienne E. Kerre. Fuzzy Sets Syst., 2002

970 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/a9b77a6ea25fe129be8b1b96a5bcd81ee6a5eb34

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In Computational Theory and Mathematics

Citations in the corpus

Rudiments of rough sets (2007, neutral): “, [8,37,60,39,40,72,46,48,59,66,67,96,128,103, 127,134,136,139,148,149,157,189–196,207,208,216,219,229,230,232,236,244,245,251,265,188,279,281,286,288, 295,299,302,317,318,321–324,326,327,329,358–363,365,368]).”
Building credit scoring models using genetic programming (2005, methodology): “Recently, rough set theory and fuzzy set theory have been used to complement or incorporate (Chakrabarty, Biswas, & Nanda, 2000; Mordeson, 2001; Radzikowska & Kerre, 2002) each other rather than to compete (Dubois & Prade, 1991).”
On the generalization of fuzzy rough sets (2005, methodology): “The difference is that in [13] for every -norm they all use the same fuzzy similarity relation while in [14] they match a -similarity relation for every -norm .”
Soft sets and soft groups (2007, background): “, [3,4,15,21,25,26]), we will not discuss this issue here.”
New Approaches to Fuzzy-Rough Feature Selection (2009, methodology): “Alternative definitions for the fuzzy lower and upper approximations can be found in [23], where a T -transitive fuzzy similarity relation is used to approximate a fuzzy concept X”
Attributes Reduction Using Fuzzy Rough Sets (2008, background): “The existing researches on fuzzy rough sets are mainly concentrated on approximations of fuzzy sets [9]–[15].”
Computational Intelligence and Feature Selection - Rough and Fuzzy Approaches (2008, methodology): “Alternative definitions for the fuzzy lower and upper approximations can be found in [282], where a T -transitive fuzzy similarity relation is used to approximate a fuzzy concept X:”
Soft sets combined with fuzzy sets and rough sets: a tentative approach (2010, neutral): “Note that sometimes a pair ðA;BÞ 2 PðUÞ PðUÞ is also called a rough set if A 1⁄4 R X and B 1⁄4 R X for some X U (Radzikowska and Kerre 2002).”