Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Quasi union hyper K-algebras
Authors: M. A. Nasr-Azadan, M. M. Zahedi
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Abstract
We give a method of construction of a hyper K-algebra on a set of order k, where k is a fixed cardinal number. Then we introduce the notion of quasi union hyper K-algebra and prove that any quasi union hyper K-algebra is implicative and whenever 0o0={0}, it is strong implicative hyper K-algebra. Also a quasi union hyper K-algebra is positive implicative if and only if it is a hyper BCK-algebra.Fulltext
– 0.26 Mb
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
