References
- [1] R. Balbes, P. Dwinger, Distributive lattices, University of Missouri Press, Colombia, 1974.
- [2] K. Blount, C. Tsinakis, The structure of residuated lattices, Internat. J. Algebra Comput. 13(4) (2003) 437-461.
- [3] D. Buşneag, D. Piciu, Some types of filters in residuated lattices, Soft Computing 18(5) (2014) 825-837.
- [4] D. Buşneag, D. Piciu, A new approach for classification of filters in residuated lattices, Fuzzy Sets and Systems 260 (2015)121-130.
- [5] D. Buşneag, D. Piciu, Semi-G- filters, Stonean filters, MTL-filters, divisible filters, BL-filters and regular filters in residuated lattices, Iranian Journal of Fuzzy Systems 13(1) (2016) 145-160.
- [6] L. Ciungu, Non-commutative Multiple - Valued Logic Algebras, Springer, 2013.
- [7] R. Dilworth, Non-commutative residuated lattices, Trans. Amer. Math. Soc. 46 (1939) 426-444.
- [8] N. Galatos, P. Jipsen, T. Kowalski, H. Ono, Residuated lattices: an algebraic glimpse at structural logic, Studies in logic and the foundation of math., Vol. 151, Elsevier Science, 2007.
- [9] P. Hájek, Metamathematics of Fuzzy Logic, Trends in Logic-Studia Logica Library 4, Dordrecht: Kluwer Academic Publishers, 1998.
- [10] A. Iorgulescu, Algebras of logic as BCK algebras, Academy of Economic Studies Bucharest, Romania, 2008.
- [11] W. Krull, Axiomatische Begründung der allgemeinen Ideal theorie, Sitzungsberichte der physikalisch medizinischen Societäd der Erlangen 56 (1924) 47-63.
- [12] D. Piciu, Algebras of fuzzy logic, Ed. Universitaria, Craiova, 2007.
- [13] E. Turunen, Mathematics Behind Fuzzy Logic, Physica-Verlag, 1999.
- [14] M. Ward, R. Dilworth, Residuated lattices, Trans. Am. Math. Soc. 45 (1939) 335-354.
- [15] M. Zhen Ming, MTL-filters and their characterizations in residuated lattices, Computer Engineering and Applications 48(20) (2012) 64-66.