J. Aust. Math. Soc. 75 (2003), 41–56 THE DIRECT DECOMPOSITION OF l-ALGEBRAS INTO PRODUCTS OF SUBDIRECTLY IRREDUCIBLE FACTORS

S ´andor Radeleczki
Communicated B. A. Davey

Publication date

January 2002

Abstract

Generalizing earlier results of Katriňák, El-Assar and the present author we prove new structure theorems for l-algebras. We obtain necessary and sufficient conditions for the decomposition of an arbitrary bounded lattice into a direct product of (finitely) subdirectly irreducible lattices. 2000 Mathematics subject classification: primary 08A05, 06F99, 06B05. 1

Extracted data

We use cookies to provide a better user experience.

Data Protection

J. Aust. Math. Soc. 75 (2003), 41–56 THE DIRECT DECOMPOSITION OF l-ALGEBRAS INTO PRODUCTS OF SUBDIRECTLY IRREDUCIBLE FACTORS

Abstract

Extracted data

J. Aust. Math. Soc. 75 (2003), 41–56 THE DIRECT DECOMPOSITION OF l-ALGEBRAS INTO PRODUCTS OF SUBDIRECTLY IRREDUCIBLE FACTORS

Abstract

Extracted data

Related items

Related items