2 citations · 2 across the 3 of their papers we have counts for
5 papers
On PBZ*-lattices
Roberto Giuntini, Claudia Mureşan, Francesco Paoli
We continue our investigation of paraorthomodular BZ*-lattices (PBZ*-lattices), started in \cite{GLP1+,PBZ2,rgcmfp,pbzsums,pbz5}. We shed further light on the structure of the subv…
Ordinal and Horizontal Sums Constructing PBZ*-lattices
Roberto Giuntini, Claudia Mureşan, Francesco Paoli
PBZ*-lattices are algebraic structures related to quantum logics, which consist of bounded lattices endowed with two kinds of complements, named {\em Kleene} and {\em Brouwer}, suc…
A Note on Congruences of Infinite Bounded Involution Lattices
Claudia Mureşan
We prove that an infinite (bounded) involution lattice and even pseudo--Kleene algebra can have any number of congruences between and its number of elements or equalling its nu…
Stone Commutator Lattices and Baer Rings
Claudia Mureşan
In this paper, we transfer Davey`s characterization for --Stone bounded distributive lattices to lattices with certain kinds of quotients, in particular to commutator lattices w…
Transferring Davey`s Theorem on Annihilators in Bounded Distributive Lattices to Modular Congruence Lattices and Rings
Claudia Mureşan
Congruence lattices of semiprime algebras from semi--degenerate congruence--modular varieties fulfill the equivalences from B. A. Davey`s well--known characterization theorem for $…