10 citations · 11 across the 2 of their papers we have counts for
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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
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…
math.RA2018★ 10 cited
Some Extremal Values of the Number of Congruences of a Finite Lattice
J\' ulia Kulin, Claudia Mureşan
We study the smallest, as well as the largest numbers of congruences of lattices of an arbitrary finite cardinality . Continuing the work of Freese and Cz\' edli, we prove that…