We establish a duality between the category of involutive bisemilattices and the category of semilattice inverse systems of Stone spaces, using Stone duality from one side and the representation of involutive bisemilattices as Płonka sum of Boolean algebras, from the other. Furthermore, we show that the dual space of an involutive bisemilattice can be viewed as a GR space with involution, a generalization of the spaces introduced by Gierz and Romanowska equipped with an involution as additional operation
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
Lattice-Ordered Stone Spaces are shown to be the dual spaces of partial orders or meet semilattices....
In this new text, Steven Givant—the author of several acclaimed books, including works co-authored w...
We establish a duality between the category of involutive bisemilattices and the category of semilat...
In this article we will focus our attention on the variety of distributive bisemilattices and some l...
Abstract. We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spac...
Abstract. We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spac...
AbstractThe paper presents general machinery for extending a duality between complete, cocomplete ca...
It is widely considered that the beginning of duality theory was Stone’s groundbreaking work in the ...
Abstract. We define Boolean algebras over nominal sets with a function-symbol Nmirroring the N‘fresh...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spaces—the dua...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
Lattice-Ordered Stone Spaces are shown to be the dual spaces of partial orders or meet semilattices....
In this new text, Steven Givant—the author of several acclaimed books, including works co-authored w...
We establish a duality between the category of involutive bisemilattices and the category of semilat...
In this article we will focus our attention on the variety of distributive bisemilattices and some l...
Abstract. We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spac...
Abstract. We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spac...
AbstractThe paper presents general machinery for extending a duality between complete, cocomplete ca...
It is widely considered that the beginning of duality theory was Stone’s groundbreaking work in the ...
Abstract. We define Boolean algebras over nominal sets with a function-symbol Nmirroring the N‘fresh...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
In this thesis we give an exposition of the theory of duality involutions, and within this context w...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
We introduce pairwise Stone spaces as a natural bitopological generalization of Stone spaces—the dua...
The class of involutive bisemilattices plays the role of the algebraic counterpart of paraconsistent...
Lattice-Ordered Stone Spaces are shown to be the dual spaces of partial orders or meet semilattices....
In this new text, Steven Givant—the author of several acclaimed books, including works co-authored w...