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A topological space $X$ is said to be generated by an ideal $ℐ$ if for all $A \subseteq X$ and all $x \in \bar{A}$ there is $E \subseteq A$ in $ℐ$ such that $x \in \bar{E}$ , and is said to be weakly generated by $ℐ$ if whenever a subset $A$ of $X$ contains $\bar{E}$ for every $E \subseteq A$ with $E \in ℐ$ , then $A$ itself is closed. An important class of examples are the so called weakly discretely generated spaces (which include sequential, scattered and compact Hausdorff spaces). Another paradigmatic example is the class of Alexandroff spaces which corresponds to spaces generated by finite sets....

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Tolerance relations on simple ternary algebras

Tolerances and congruences on lattices

Tolerances and convexity

Tolerances and orderings on semilattices

Tolerances, covering systems, and the axiom of choice

Tolerances, interval orders, and semiorders

Tolerances on $q$ -lattices

Tolerante Catalanzahlen

Topological characterization of certain classes of lattices

Topological difference posets

Topological properties of generalized Wallman spaces and lattice relations.

Topologies generated by ideals

Topologische Darstellung von Verbänden.

Topology on regulators of lattice ordered groups. I. Topology induced by an $l$ -group

Torsion theory for lattice-ordered groups

Totally inhomogeneous lattice ordered groups

Towards a theory of noncommutative lattices.

Transitive closures of binary relations. I.

Transitive closures of binary relations II.

Transitive closures of binary relations. III.

Currently displaying 801 – 820 of 975