Rough sets, decision algorithms and Bayes' theorem
By Zdzislaw Pawlak. European Journal of Operational Research, 2002
299 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Information Systems, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/55bfcb0592d07ea40d5c9facf5c80943c0944255
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In Computational Theory and Mathematics
In Information Systems
In Management Science and Operations Research
Citations in the corpus
- Defining information systems as work systems: implications for the IS field (2008, unknown): “Pawlak (2002) “An information system is a data Rybnik (1992, p. 182) “An information system is a pair A = (U, A), where U - is a nonempty, finite set called the universe and A - is a nonempty, finite set of attributes.””
- Fuzzy probabilistic approximation spaces and their information measures (2006, methodology): “Pawlak’s model just works in nominal data domain, for crisp equivalence relations and equivalence classes are the foundation of the model [ 8 ], [37].”
- Three-way decisions with probabilistic rough sets (2010, background): “Thus, Pawlak [16] referred to them, respectively, as certain decision rules and uncertain decision rules .”
- Incomplete Multigranulation Rough Set (2010, methodology): “Rough-set methodology presents a novel paradigm to deal with uncertainty and has been applied to feature selection [18], [48], [49], knowledge reduction [9], [16], [51], rule extraction [1], [8], [35], [50], [59], uncertainty reasoning [20], [25], [31], decision evaluation [36]–[38], and granular co”
- Rough Sets: Selected Methods and Applications in Management and Engineering (2012, methodology): “Printed on acid-free paper Springer is part of Springer Science+Business Media (www.springer.com) Preface Rough Set Theory was introduced by Pawlak in the early 1980’s.”
- Three-Way Decision: An Interpretation of Rules in Rough Set Theory (2009, background): “Thus, Pawlak [7] referred to them, respectively, as “certain decision rules” and “uncertain decision rules.”