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A Category of Multiplier Bimonoids

机译:一类乘法器辅锰

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摘要

The central object studied in this paper is a multiplier bimonoid in a braided monoidal category , introduced and studied in Bohm and Lack (J. Algebra 423, 853-889 2015). Adapting the philosophy in Janssen and Vercruysse (J. Algebra Appl. 9(2), 275-303 2010), and making some mild assumptions on the category , we introduce a category whose objects are certain semigroups in and whose morphisms A -> B can be regarded as suitable multiplicative morphisms from A to the multiplier monoid of B. We equip this category with a monoidal structure and describe multiplier bimonoids in (whose structure morphisms belong to a distinguished class of regular epimorphisms) as certain comonoids in . This provides us with one possible notion of morphism between such multiplier bimonoids.
机译:本文研究的中央对象是编织型乘法器中的乘法器辅音,介绍并研究了BOHM和缺乏(J.Algebra 423,853-889 2015)。 适应詹森和vercruysse的哲学(J.代数。 可以被视为从A到乘法器的乘法机的合适的乘法态态。我们用单侧结构装备该类别,并描述(其结构态度属于一类常规句形级别)中的乘法器辅音体。 这为我们提供了这种乘法器辅音件之间的一种可能的态度概念。

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