Subdirectly irreducible algebras with hyperidentities of the variety of De Morgan algebras

Subdirectly irreducible algebras with hyperidentities of the variety of De Morgan algebras

The paper characterizes the class of subdirectly irreducible algebras satisfying hyperidentities of the variety of De Morgan algebras. Such algebras are called subdirectly irreducible De Morgan quasilattices. The suggested characterization is quite close to that of the classical case of subdirectly...

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Veröffentlicht in:Journal of contemporary mathematical analysis 2013-11, Vol.48 (6), p.241-246
Hauptverfasser: Movsisyan, Yu. M., Aslanyan, V. A.
Format: Artikel
Sprache:eng
Schlagworte:
Algebra and Geometry
Mathematics
Mathematics and Statistics
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Zusammenfassung:The paper characterizes the class of subdirectly irreducible algebras satisfying hyperidentities of the variety of De Morgan algebras. Such algebras are called subdirectly irreducible De Morgan quasilattices. The suggested characterization is quite close to that of the classical case of subdirectly irreducible DeMorgan algebras.
ISSN:1068-3623
1934-9416
DOI:10.3103/S1068362313060010