A contribution to the theory of decompositions of partial algebras

Jaroslav Švrček

Displaying similar documents to “A contribution to the theory of decompositions of partial algebras”

Irredundant Decomposition of Algebras into One-Dimensional Factors

Bogdan Staruch (2016)

Bulletin of the Section of Logic

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We introduce a notion of dimension of an algebraic lattice and, treating such a lattice as the congruence lattice of an algebra, we introduce the dimension of an algebra, too. We define a star-product as a special kind of subdirect product. We obtain the star-decomposition of algebras into one-dimensional factors, which generalizes the known decomposition theorems e.g. for Abelian groups, linear spaces, Boolean algebras.

Note on a decomposition of integer vectors. II

S. Chaładus, Yu. Teterin (1991)

Acta Arithmetica

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Lexicographic product decompositions of a linearly ordered group

Ján Jakubík (1986)

Czechoslovak Mathematical Journal

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Subdirect product decompositions of $M V$ -algebras

Ján Jakubík (1999)

Czechoslovak Mathematical Journal

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Displaying similar documents to “A contribution to the theory of decompositions of partial algebras”

Irredundant Decomposition of Algebras into One-Dimensional Factors

Note on a decomposition of integer vectors. II

Lexicographic product decompositions of a linearly ordered group

Subdirect product decompositions of M V -algebras

Subdirect product decompositions of $M V$ -algebras