A characterization of complete bi-Brouwerian lattices
A characterization of distributive lattices by tolerance lattices
A comment on Balbes' representation theorem for distributive quasi-lattices
A dual space characterization of - and -lattices of order ω+
A note on tolerance lattices of finite chains
A partically ordered space which is not a Priestely space.
A Priestley view of spatialization of frames
A principal congruence identity characterizing the variety of distributive lattices with zero
A problem of A. Monteiro concerning relative complementation of lattices
A reduction theorem for ring varieties whose subvariety lattice is distributive
We prove a theorem (for arbitrary ring varieties and, in a stronger form, for varieties of associative rings) which basically reduces the problem of a description of varieties with distributive subvariety lattice to the case of algebras over a finite prime field.
A representation of relatively complemented distributive lattices
A survey of hereditary properties of graphs
In this paper we survey results and open problems on the structure of additive and hereditary properties of graphs. The important role of vertex partition problems, in particular the existence of uniquely partitionable graphs and reducible properties of graphs in this structure is emphasized. Many related topics, including questions on the complexity of related problems, are investigated.
Abgeschlossene vollständige -Untergruppen der Verbandsgruppen
About Generalized Ideals in a Distributive Lattice.
Algebraic theory of stacks
Algebras whose principal congruences form a sublattice of the congruence lattice
Algèbres de Lukasiewicz symétriques
Almost maximal ideals
An algebraic and logical approach to continuous images
An algebraic version of the Cantor-Bernstein-Schröder theorem
The Cantor-Bernstein-Schröder theorem of the set theory was generalized by Sikorski and Tarski to -complete boolean algebras, and recently by several authors to other algebraic structures. In this paper we expose an abstract version which is applicable to algebras with an underlying lattice structure and such that the central elements of this lattice determine a direct decomposition of the algebra. Necessary and sufficient conditions for the validity of the Cantor-Bernstein-Schröder theorem for...