Dense Elements and Classes of Residuated Lattices C Muresan
Bull. Math. Soc. Sci. Math. Roumanie 53 (1), 11-24, 2010
47 2010 The Reticulation of a Residuated Lattice C Muresan
Revista de Logica, 2010
41 * 2010 The Reticulation of a Residuated Lattice C Muresan
Proceedings of Algebra and Probability in Many-valued Logics. International …, 2009
41 * 2009 Characterization of the Reticulation of a Residuated Lattice. C Mureşn
Journal of Multiple-Valued Logic & Soft Computing 16, 2010
28 2010 Maximal residuated lattices with lifting Boolean center G Georgescu, L Leuştean, C Mureşan
Algebra Universalis 63, 83-99, 2010
27 2010 Generalized Bosbach states: part I LC Ciungu, G Georgescu, C Mureşan
Archive for Mathematical Logic 52, 335-376, 2013
26 * 2013 Algebraic and topological results on lifting properties in residuated lattices G Georgescu, D Cheptea, C Mureşan
Fuzzy Sets and Systems 271, 102-132, 2015
25 2015 Boolean lifting property for residuated lattices G Georgescu, C Mureşan
Soft Computing 18, 2075-2089, 2014
22 2014 Algebras of many–valued logic. Contributions to the theory of residuated lattices C Muresan
Ph. D. Thesis, 2009
22 2009 Co-Stone Residuated Lattices C Muresan
Annals of the University of Craiova. Mathematics and Computer Science Series …, 2013
16 * 2013 On the largest numbers of congruences of finite lattices C Mureşan, J Kulin
Order 37 (3), 445-460, 2020
15 * 2020 Boolean Lifting Properties for Bounded Distributive Lattices G Georgescu, D Cheptea, C Muresan
Scientific Annals of Computer Science 25 (1), 29-67, 2015
14 * 2015 Generalized Bosbach states: part II LC Ciungu, G Georgescu, C Mureşan
Archive for Mathematical Logic 52, 707-732, 2013
14 2013 PBZ R Giuntini, C Mureşan, F Paoli
Algebraic Perspectives on Substructural Logics, 73-105, 2020
11 2020 PBZ*-lattices: Structure theory and subvarieties. R Giuntini, C Muresan, F Paoli
Reports Math. Log. 55, 3-39, 2020
11 2020 The reticulation of a universal algebra G Georgescu, C Mureşan
arXiv preprint arXiv:1706.04270, 2017
11 2017 Congruence Boolean lifting property G Georgescu, C Mureşan
arXiv preprint arXiv:1502.06907, 2015
11 2015 Cancelling congruences of lattices while keeping their filters and ideals C Muresan
arXiv preprint arXiv:1710.10183, 2017
10 2017 On principal congruences and the number of congruences of a lattice with more ideals than filters G Czédli, C Mureşan
Acta Scientiarum Mathematicarum 85 (3), 363-380, 2019
9 2019 On the Cardinalities of the Sets of Congruences, Ideals and Filters of a Lattice C Muresan
Analele Universit˘a¸tii Bucure¸sti. Seria Informatic˘a. Proceedings of the …, 2015
9 * 2015 