Let $K$ be a algebraically closed field of characteristic 0 and $G$ a cyclic group of order $n$. We find the units and idempotent elements of the group ring $KG$ by using the basic group table matrix of $G$.
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机译:假设$ K $是特征为0的代数封闭字段,而$ G $是阶次为$ n $的循环群。通过使用基本组表$ G $,我们可以找到组环$ KG $的单位和幂等元素。
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