Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din Moldova
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QRS v.16, n.1 (19), 2008
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On decomposition of Moufang groupoids
Authors:
B. V. Novikov
Abstract
We prove that every commutative Moufang groupoid is a semilattice of Archimedean subgroupoids.
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Contents
Fuzzy Lie ideals of Lie algebras with interval-valued membership functions
Counting loops with the inverse property
On middle translations of finite quasigroups
Semigroup, monoid and group models of groupoid identities
Direct product of quasigroups and generalized diagonal subquasigroup
Algebraic properties of some varieties of central loops
On reconstructing reducible n-ary quasigroups and switching subquasigroups
Left almost semigroups defined by a free algebra
Quasi union hyper K-algebras
A note on a union hyper K-algebras
On decomposition of Moufang groupoids
Greedy quasigroups