Mathematics of Fuzzy Sets: Logic, Topology, and Measure Theory (Paperback, Softcover Repri)

1. Many-Valued Logic and Fuzzy Set Theory; S. Gottwald. 2. Powerset Operator Foundations for Poslat Fuzzy Set Theories and Topologies; S.E. Rodabaugh. 3. Axiomatic Foundations of Fixed-Based Fuzzy Topology; U. Hohle, A.P. Sostak. 4. Categorical Foundations of Variable-Basis Fuzzy Topology; S.E. Rodabaugh. 5. Characterization of L-Topologies by L-Valued Neighborhoods; U. Hohle. 6. Separation Axioms: Extension of Mappings and Embedding of Spaces; T. Kubiak. 7. Separation Axioms: Representation Theorems, Compactness, and Compactifications; S.E. Rodabaugh. 8. Uniform Spaces; W. Kotze. 9. Extensions of Uniform Space Notions; M.H. Burton, J. Gutierrez Garcia. 10. Fuzzy Real Lines and Dual Real Lines as Poslat Topological, Uniform, and Metric Ordered Semirings with Unity; S.E. Rodabaugh. 11. Fundamentals of Generalized Measure Theory; E.P. Klement, S. Weber. 12. On Conditioning Operators; U. Hohle, S. Weber. 13. Applications of Decomposable Measures; E. Pap. 14. Fuzzy Random Variables Revisited; D.A. Ralescu.