Duality and canonical extensions of bounded distributive lattices with operators, and applications to the semantics of non-classical logics. I
In this paper the author presents an extension of the Priestly duality to distributive lattices with operators in the following classes: lattice homomorphisms and antimorphisms; and joint- and meet-homomorphisms. The author proves that certain classes of distributive lattices with operators which are not necessarily order-preserving are closed under canonical embedding algebras.
scientific article; zbMATH DE number 1420238