On Quillen's calculation of graded K-theory
Abstract
We adapt Quillen's calculation of graded K-groups of Z-graded rings with support in N to graded K-theory, allowing gradings in a product Z × G with G an arbitrary group. This in turn allows us to use inductions and calculate graded K-theory of Zm-graded rings. Here Z is the ring of integers and N positive natural numbers.
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