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- W2952373783 abstract "We prove the following theorem: let $A$ be a UCT Kirchberg algebra, and let $alpha$ be a prime-order automorphism of $K_*(A)$, with $alpha([1_A])=[1_A]$ in case $A$ is unital. Then $alpha$ is induced from an automorphism of $A$ having the same order as $alpha$. This result is extended to certain instances of an equivariant inclusion of Kirchberg algebras. As a crucial ingredient we prove the following result in representation theory: every module over the integral group ring of a cyclic group of prime order has a natural presentation by generalized lattices with no cyclotomic summands." @default.
- W2952373783 created "2019-06-27" @default.
- W2952373783 creator A5047361143 @default.
- W2952373783 date "2005-04-14" @default.
- W2952373783 modified "2023-09-27" @default.
- W2952373783 title "Non-cyclotomic Presentations of Modules and Prime-order Automorphisms of Kirchberg Algebras" @default.
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