BCI－代数的理想与其伴随半群序滤子的关系

Relatienship between ideals of BCI-algebras and order filters of its adjoint semigroups

将负序半群的序滤子概念推广到一般的偏序半群中，说明ＢＣＩ－代数的理想与其伴随半群的序滤子之间有一一对应关系，并讨论了ＢＣＩ－同态与其相应的半群同态的联系．

The notion of order filter in partially order semigroups is introduced and it is proved that there is a injective map from the ideals of a BCI-algebra onto the order filters of its ad joint semigroup. Moreover,some conclusions related to BCI-homomorphisms and semigroup homomorphisms are given.