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Decompositions in lattices and some representations of algebras [Book]

Andrzej Walendziak (2001)

Direct decomposability of tolerances on lattices, semilattices and quasilattices

Ivan Chajda, Juhani Nieminen (1982)

Czechoslovak Mathematical Journal

Direct summands of Goldie extending elements in modular lattices

Rupal Shroff (2022)

Mathematica Bohemica

In this paper some results on direct summands of Goldie extending elements are studied in a modular lattice. An element $a$ of a lattice $L$ with $0$ is said to be a Goldie extending element if and only if for every $b \leq a$ there exists a direct summand $c$ of $a$ such that $b \land c$ is essential in both $b$ and $c$ . Some characterizations of decomposition of a Goldie extending element in a modular lattice are obtained.

Directly decomposable tolerances on direct products of lattices and semilattices

Ivan Chajda, Bohdan Zelinka (1983)

Czechoslovak Mathematical Journal

Distinguishing subsets in lattices

Ivan Kopeček (1982)

Archivum Mathematicum

Double $p$ -algebras with Stone congruence lattices

Michael E. Adams, Rodney Beazer (1991)

Czechoslovak Mathematical Journal

Displaying 1 – 6 of 6

Decompositions in lattices and some representations of algebras [Book]

Direct decomposability of tolerances on lattices, semilattices and quasilattices

Direct summands of Goldie extending elements in modular lattices

Directly decomposable tolerances on direct products of lattices and semilattices

Distinguishing subsets in lattices

Double p -algebras with Stone congruence lattices

Currently displaying 1 – 6 of 6

Double $p$ -algebras with Stone congruence lattices