Results 51 to 60 of about 203 (97)
Remarks on the Stone–Čech and Alexandroff compactifications of locales
Relations of strong inclusion are considered on pseudocomplemented distributive lattices to refine existing constructions of (Stone–Čech and Alexandroff) compactifications of ...
Curi, Giovanni
core +1 more source
Computability of Heyting algebras and distributive lattices
Distributive lattices are studied from the viewpoint of effective algebra. In particular, we also consider special classes of distributive lattices, namely pseudocomplemented lattices and Heyting algebras.
Turlington, Amy
core
On the universal theory of the free pseudocomplemented distributive lattice
It is shown that the universal theory of the free pseudocomplemented distributive lattice is decidable and a recursive axiomatization is presented. This contrasts with the case of the full elementary theory of the finitely generated free algebras which is known to be undecidable.
Carai L., Moraschini T.
openaire +2 more sources
A Study of Sectionally Pseudocomplemented Lattice & Boolean Algebra
This thesis is submitted to the Department of Mathematics, Khulna University of Engineering & Technology in partial fulfillment of the requirements for the degree of Master of Philosophy in Mathematics, February 2011.Cataloged from PDF Version of Thesis ...
Hasan, Md. Nazmul
core
Coherent Filters of Pseudocomplemented 1-Distributive Lattices
This work explores coherent filters in the framework of pseudocomplemented 1-distributive lattices. After reviewing the basic properties of such lattices and their pseudocomplements, we introduce the notion of coherent filters and establish conditions under which a filter is coherent.
Chandrani Nag, Syed Faruk
openaire +1 more source
Atoms, Primes and Implicative Lattices
Let L be an a-implicative semilattice. We obtain a characterization of those elements which cover a. This gives a characterization of atoms in pseudocomplemented semilattices, and leads to various results on primes and irreducibles in semilattices. As an
C. S. Hoo
core +1 more source
Answer to a 1971 Question of Grätzer and Lakser on Pseudocomplemented Lattices
Grätzer and Lakser asked in the 1971 Transactions of the American Mathematical Society if the pseudocomplemented distributive lattices in the amalgamation class of the subvariety generated by 𝟐 𝑛 ⊕ 𝟏 can be characterized by the property of not having a *
openaire +2 more sources
Disjunctive inclusion property in pseudo-complemented distributive lattices
Mukkamala Sambasiva Rao
doaj +1 more source
Congruence lattices of pseudocomplemented semilattices [PDF]
openaire +2 more sources

