A theory of vague lattices based on many-valued equivalence relations---I: general representation results

作者: Mustafa Demirci

DOI: 10.1016/J.FSS.2004.06.017

关键词:

摘要: The present work introduces a new and general theory of ordering relations lattices based on many-valued equivalence under the name vague lattices, respectively. Representations constructions are main subjects this paper, various desirable results in direction established. Furthermore algebraic characterizations studied.

参考文章(49)
Dionis Boixader, Joan Jacas, Jordi Recasens, Fuzzy Equivalence Relations: Advanced Material Springer, Boston, MA. pp. 261- 290 ,(2000) , 10.1007/978-1-4615-4429-6_6
Stanley Gudder, Quantum Mechanical Measurements Springer Netherlands. pp. 37- 51 ,(1999) , 10.1007/978-94-017-2834-8_2
Beloslav Riečan, Tibor Neubrunn, Integral, Measure, and Ordering ,(2014)
Diederik Aerts, None, Quantum structures and the nature of reality : the indigo book of "Einstein meets Magritte" Kluwer Academic , VUB University Press. ,(1999)
John N Mordeson, D S Malik, Fuzzy commutative algebra ,(1998)
Witold Pedrycz, Antonio Di Nola, Elie Sanchez, Salvatore Sessa, Fuzzy Relation Equations and Their Applications to Knowledge Engineering ,(1989)
Vilém Novák, Fuzzy sets and their applications ,(1989)
Frank Klawonn, Juan Luis Castro Peña, Similarity in fuzzy reasoning soft computing. ,vol. 2, pp. 197- 228 ,(1995)
Jaros?aw Pykacz, Fuzzy quantum logics and infinite-valued Łukasiewicz logic International Journal of Theoretical Physics. ,vol. 33, pp. 1403- 1416 ,(1994) , 10.1007/BF00670685