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Group ring - Wikipedia
In algebra, a group ring is a free module and at the same time a ring, constructed in a natural way from any given ring and any given group. As a free module, its ring of scalars is the given ring, and its basis is the set of elements of the given group. As a ring, its addition law is that of the free module and its … See more
Let $${\displaystyle G}$$ be a group, written multiplicatively, and let $${\displaystyle R}$$ be a ring. The group ring of $${\displaystyle G}$$ over $${\displaystyle R}$$, which we will denote by See more
1. Let G = C3, the cyclic group of order 3, with generator $${\displaystyle a}$$ and identity element 1G. An element r of C[G] can be written as See more
Group algebras occur naturally in the theory of group representations of finite groups. The group algebra K[G] over a field K is essentially … See more
Adjoint
Categorically, the group ring construction is left adjoint to "group of units"; the following functors are an adjoint pair: See moreUsing 1 to denote the multiplicative identity of the ring R, and denoting the group unit by 1G, the ring R[G] contains a subring isomorphic to R, … See more
Much less is known in the case where G is countably infinite, or uncountable, and this is an area of active research. The case where R is the field … See more
If a group has a length function – for example, if there is a choice of generators and one takes the word metric, as in Coxeter groups – … See more
Wikipedia text under CC-BY-SA license What are the differences between rings, groups, and fields?
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