论文标题
在$（σ，τ）$ - 组代数的派生为类别字符
On $(σ,τ)$-derivations of group algebra as category characters
论文作者
论文摘要
对于$（σ，τ）$的空间，组代数$ \ mathbb {c} [g} [g] $是离散的$ g $的$，$（σ，τ）$的空间的分解定理 - 派生，派生，对基于组的普通衍生物的概括为gergebras和algebras contect and and Cections and and and context context context and and and and context context context context contect and and and context。几个推论和示例描述了何时获得所有$（σ，τ）$ - 派生的内在。在$（σ，τ）上的详细案例中考虑了$ nilpotent组和$（σ，τ）$ - $ fc $组。
For the space of $(σ,τ)$-derivations of the group algebra $ \mathbb{C} [G] $ of discrete countable group $G$, the decomposition theorem for the space of $(σ,τ)$-derivations, generalising the corresponding theorem on ordinary derivations on group algebras, is established in an algebraic context using groupoids and characters. Several corollaries and examples describing when all $(σ,τ)$-derivations are inner are obtained. Considered in details cases on $(σ,τ)-$nilpotent groups and $(σ,τ)$-$FC$ groups.
