activity
20082020
most citedGeneralized Bosbach States

11 citations · 26 across the 13 of their papers we have counts for

collaborators

15 papers

math.RA2020

Congruence Extensions in Congruence-modular Varieties

George Georgescu, Leonard Kwuida, Claudia Mureşan

We investigate from an algebraic and topological point of view the minimal prime spectrum of a universal algebra, considering the prime congruences w.r.t. the term condition commut…

math.RA2019

On Nontrivial Weak Dicomplementations and the Lattice Congruences that Preserve Them

Leonard Kwuida, Claudia Mureşan

We study the existence of nontrivial and of representable (dual) weak complementations, along with the lattice congruences that preserve them, in different constructions of bounded…

math.RA2019★ 1 cited

Functorial Properties of the Reticulation of a Universal Algebra

George Georgescu, Leonard Kwuida, Claudia Mureşan

The {\em reticulation} of an algebra is a bounded distributive lattice whose prime spectrum of ideals (or filters), endowed with the Stone topology, is homeomorphic to the prim…

math.RA2019

Subreducts and Subvarieties of PBZ*--lattices

Claudia Mureşan

PBZ*-lattices are bounded lattice-ordered structures endowed with two complements, called Kleene and Brouwer; by definition, they are the paraorthomodular Brouwer-Zadeh lattices in…

math.LO2018

PBZ*-Lattices: Structure Theory and Subvarieties

Roberto Giuntini, Claudia Mureşan, Francesco Paoli

We investigate the structure theory of the variety of \emph{PBZ*-lattices} and some of its proper subvarieties. These lattices with additional structure originate in the foundation…

math.RA2018★ 1 cited

Some Properties of Lattice Congruences Preserving Involutions and Their Largest Numbers in the Finite Case

Claudia Muresan

In this paper, we characterize the congruences of an arbitrary i--lattice, investigate the structure of the lattice they form and how it relates to the structure of the lattice of…