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A. Nagy  M. Zubor 《代数通讯》2013,41(11):4865-4873
Let S be a semigroup and 𝔽 be a field. For an ideal J of the semigroup algebra 𝔽[S] of S over 𝔽, let ?J denote the restriction (to S) of the congruence on 𝔽[S] defined by the ideal J. A semigroup S is called a permutable semigroup if α ○ β = β ○ α is satisfied for all congruences α and β of S. In this paper we show that if S is a semilattice or a rectangular band then φ{S; 𝔽}J → ?J is a homomorphism of the semigroup (Con(𝔽[S]); ○ ) into the relation semigroup (?S; ○ ) if and only if S is a permutable semigroup.  相似文献   

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