Demi-pseudocomplemented lattices: Principal congruences and subdirect irreducibility
From MaRDI portal
Publication:913835
DOI10.1007/BF01182452zbMath0701.06009MaRDI QIDQ913835
Hanamantagouda P. Sankappanavar
Publication date: 1990
Published in: Algebra Universalis (Search for Journal in Brave)
Related Items
Bjarni Jónsson's contributions in algebra, Ockham Algebras with Balanced Demi-pseudocomplementation, Unnamed Item, The Lattice of Congruences on a Subdirectly Irreducible Weak Stone-Ockham Algebra, Unnamed Item, Representation of finite demi-\(p\)-lattices by means of posets, Semi-De Morgan algebras, Principal congruences of double demi-p-lattices, Quasivarieties of distributive \(p\)-algebras, Ockham algebras with demi-pseudocomplementation, On ideals and congruences of distributive demi-\(p\)-algebras.
Cites Work
- Unnamed Item
- Unnamed Item
- Principal congruences of double demi-p-lattices
- Heyting algebras with dual pseudocomplementation
- Congruence relations of pseudocomplemented distributive lattices
- Linked Double Weak Stone Algebras
- Pseudocomplemented Okham and Demorgan Algebras
- Semi-de Morgan algebras
- Heyting Algebras with a Dual Lattice Endomorphism
- Varieties of Demi‐Pseudocomplemented Lattices
- Pseudocomplemented and Almost Pseudocomplemented Ockham Algebras: Principal Congruences
- Algebras Whose Congruence Lattices are Distributive.
- Equational Classes of Distributive Pseudo-Complemented Lattices
- The Structure of Pseudocomplemented Distributive Lattices. I: Subdirect Decomposition
- The Structure of Pseudocomplemented Distributive Lattices. II: Congruence Extension and Amalgamation
- The Structure of Pseudocomplemented Distributive Lattices. III: Injective and Absolute Subretracts
- Principal Congruences of Pseudocomplemented Distributive Lattices