论文标题
伯恩赛德戒指的布劳尔集团
The Brauer group of Burnside rings
论文作者
论文摘要
通勤戒指的Brauer群体是通勤戒指的重要不变，这是一组单位和Picard Group的共同行程。有限群体的伯恩赛德环在表示理论中起着重要作用，并且对其单位和PICARD组组进行了广泛的研究。在此简短的说法中，我们完全确定了伯恩赛德环的brauer群体：它们消失了。
The Brauer group of a commutative ring is an important invariant of a commutative ring, a common journeyman to the group of units and the Picard group. Burnside rings of finite groups play an important role in representation theory, and their groups of units and Picard groups have been studied extensively. In this short note, we completely determine the Brauer groups of Burnside rings: they vanish.
