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Fuzzy Subgroups applied to Subgroups of the Group of Mbius Transformations

机译:模糊子组应用于MBIUS转换组的子组

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摘要

Let F be a family of subgroups of a group g = (G,) such that ∪F = G. Then P = (F,≤) is a partially ordered set (with an order dual to {is contained in}) and let a mapping A : G → P be a P-(fuzzy) subgroup of a group G defined by (6). The theory of fuzzy-subgroups is known [2] but in this paper we will apply it to the theory of Riemann surfaces. Mbius transformations form a group M and we introduce a connection between subgroups G {is contained in} M and the P-subgroups A : G → P. Finally, there are some examples which illustrates the situation.
机译:让f成为组G =(g,)的子组的族,这样∪f= g.然后p =(f,≤)是部分有序的集合(具有顺序双向{包含在}中的命令{)并让 映射A:g→p是由(6)定义的组G的p-(模糊)子组。 已知模糊子群的理论[2]但本文将其应用于里米森表面的理论。 MBIUS变换形成了一个组,我们在亚组G {中包含在} m和p子群中的连接,→p.最后,有一些示例说明了情况。

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