Skip to main content
2 of 2
deleted 23 characters in body

Rings that are $K_0$ of finite groups

Is there a simple characterisation of all rings which appear as $K_0$ of finite groups? By $K_0$ of a finite group $G$ I mean $K_0(\mathbb C[G])$ which in the same as a ring of virtual characters of finite G. So they must be finitely generated free as abelian groups and carry $\lambda$-structure. But what else?